Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals Matching Calculus Concepts Match these key calculus concepts with the appropriate description.

]]> 1.0000000 0.3333333 0 true Solid!

]]> Try again

]]> Slope of a tangent line to a function

]]> Derivative Derivative of displacement function at a specific time

]]> Instantaneous Velocity Area between function and the x-axis and between lower and upper bounds

]]> Integral Limit Rehoovelator

]]> 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 1.0000000 0.3333333 0 true true abc -3

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mfrac»«mn»1«/mn»«mn»3«/mn»«/mfrac»«/math»

]]> 3

]]> 0

]]> Undefined

]]> <question><correctAnswers><correctAnswer></correctAnswer></correctAnswers></question> Think rise/run

]]> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.1 Derivatives/10.1.2 Find Derivative Using Definition Derivative of a Function Find the derivative of «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«mi»x«/mi»«/math» using the definition of a derivative.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»`«/mo»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«munder»«mi»lim«/mi»«mrow»«mi»h«/mi»«mo»§#8594;«/mo»«mn»0«/mn»«/mrow»«/munder»«mfrac»«mrow»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»+«/mo»«mi»h«/mi»«mo»)«/mo»«mo»-«/mo»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«/mrow»«mi»h«/mi»«/mfrac»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>8</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>a</mi><mo>*</mo><mi>x</mi><mo>+</mo><mi>b</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.1 Derivatives/10.1.3 Find Derivative of Function at Given Point Derivative of a Function at a Point Find «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»`«/mo»«mo»(«/mo»«mo»#«/mo»«mi»c«/mi»«mo»)«/mo»«/math» for the following function:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«mi»x«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>8</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>a</mi><mo>*</mo><mi>c</mi><mo>+</mo><mi>b</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.1 Derivatives/10.1.4 Solve Apps: Velocity Find Instantaneous Velocity The position of an object at time t is given by s(t). Find the instantaneous velocity at the indicated value of t.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»s«/mi»«mo»(«/mo»«mi»t«/mi»«mo»)«/mo»«mo»=«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«msup»«mi»t«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mo»#«/mo»«mi»b«/mi»«mo»§#160;«/mo»«mi»t«/mi»«/math» at «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»t«/mi»«mo»=«/mo»«mo»#«/mo»«mi»c«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>8</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>5</mn><mo>,</mo><mn>9</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mo>*</mo><mi>a</mi><mo>*</mo><mi>c</mi><mo>+</mo><mi>b</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.2 Integrals/10.2.1 Find Definite Integral by Computing Area Find the Definte Inegral (Rectangle) Calculate the definite integral by computing an area:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msubsup»«mo»§#8747;«/mo»«mrow»«mo»#«/mo»«mi»b«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»c«/mi»«/mrow»«/msubsup»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«mo»d«/mo»«mi»x«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>15</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>8</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>4</mn><mo>,</mo><mn>6</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mo>(</mo><mi>c</mi><mo>-</mo><mi>b</mi><mo>)</mo><mo>*</mo><mi>a</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Find the Definte Inegral (Trapezoid) Calculate the definite integral by computing an area:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msubsup»«mo»§#8747;«/mo»«mrow»«mo»#«/mo»«mi»b«/mi»«/mrow»«mrow»«mo»#«/mo»«mi»c«/mi»«/mrow»«/msubsup»«mo»(«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«mi»x«/mi»«mo»)«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»d«/mo»«mi»x«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>8</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>6</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>*</mo><mo>(</mo><mi>c</mi><mo>-</mo><mi>b</mi><mo>)</mo><mo>*</mo><mo>(</mo><mi>a</mi><mo>*</mo><mi>c</mi><mo>+</mo><mi>a</mi><mo>*</mo><mi>b</mi><mo>)</mo></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Find the Definte Inegral (Triangle) Calculate the definite integral by computing an area:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msubsup»«mo»§#8747;«/mo»«mn»0«/mn»«mrow»«mo»#«/mo»«mi»c«/mi»«/mrow»«/msubsup»«mo»(«/mo»«mo»#«/mo»«mi»a«/mi»«mo»§#160;«/mo»«mi»x«/mi»«mo»)«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»d«/mo»«mi»x«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>c</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>8</mn><mo>,</mo><mn>12</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>b</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>4</mn><mo>,</mo><mn>6</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>0</mn><mo>.</mo><mn>5</mn><mo>*</mo><msup><mi>c</mi><mn>2</mn></msup><mo>*</mo><mi>a</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>n</mi><mi>s</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.2 Integrals/10.2.2 Find Definite Integral using Sin//Cos Find the Definte Inegral (Sin/Cos) The area enclosed between the x-axis and one arch of the sine curve is 2. Use this to compute:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msubsup»«mo»§#8747;«/mo»«mn»0«/mn»«mi mathvariant=¨normal¨»§#960;«/mi»«/msubsup»«mo»(«/mo»«mi»S«/mi»«mi»i«/mi»«mi»n«/mi»«mo»§#160;«/mo»«mi»x«/mi»«mo»§#160;«/mo»«mo»+«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»a«/mi»«mo»)«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»d«/mo»«mi»x«/mi»«/math»

*If answering with a decimal, use 2 decimal places. Otherwise answer in terms of «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»§#960;«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>8</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mo>+</mo><mi>a</mi><mo>*</mo><pi/></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>ns</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-2)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.3 Limits/10.3.1 Find Limit by Direct Substitution Direct Substitution Find the limit of the function by using direct substitution.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«munder»«mi»lim«/mi»«mrow»«mi»x«/mi»«mo»§#8594;«/mo»«mn»4«/mn»«/mrow»«/munder»«mo»(«/mo»«msqrt»«mi»x«/mi»«/msqrt»«mo»-«/mo»«mo»#«/mo»«mi»a«/mi»«mo»)«/mo»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mo>-</mo><mi>a</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>ns</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.3 Limits/10.3.2 Find Limit Algebraically Find Limit Algebraically Find the limit of the function algebraically.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«munder»«mi»lim«/mi»«mrow»«mi»x«/mi»«mo»§#8594;«/mo»«mo»-«/mo»«mn»3«/mn»«/mrow»«/munder»«mfrac»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»-«/mo»«mn»2«/mn»«mi»x«/mi»«mo»-«/mo»«mn»15«/mn»«/mrow»«mrow»«mi»x«/mi»«mo»+«/mo»«mn»3«/mn»«/mrow»«/mfrac»«/math»

]]> 1.0000000 0.3333333 0 0 -8 <question><correctAnswers><correctAnswer></correctAnswer></correctAnswers></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.3 Limits/10.3.3 Find Limit and Vertical Asymptotes Limit and Vertical Asymptote Use graphs to find the limit and identify any vertical asymptotes.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«munder»«mi»lim«/mi»«mrow»«mi»x«/mi»«mo»§#8594;«/mo»«msup»«mn»5«/mn»«mo»+«/mo»«/msup»«/mrow»«/munder»«mfrac»«mi»x«/mi»«mrow»«mi»x«/mi»«mo»-«/mo»«mn»5«/mn»«/mrow»«/mfrac»«/math»

]]> 1.0000000 0.3333333 0 true true ABCD «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8734;«/mo»«mo»§#160;«/mo»«mo»;«/mo»«mo»§#160;«/mo»«mi»x«/mi»«mo»=«/mo»«mn»5«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mo»§#8734;«/mo»«mo»§#160;«/mo»«mo»;«/mo»«mo»§#160;«/mo»«mi»x«/mi»«mo»=«/mo»«mn»5«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»-«/mo»«mo»§#8734;«/mo»«mo»§#160;«/mo»«mo»;«/mo»«mo»§#160;«/mo»«mi»x«/mi»«mo»=«/mo»«mo»-«/mo»«mn»5«/mn»«/math»

]]> «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mn»5«/mn»«mo»§#160;«/mo»«mo»;«/mo»«mo»§#160;«/mo»«mi»n«/mi»«mi»o«/mi»«mo»§#160;«/mo»«mi»v«/mi»«mi»e«/mi»«mi»r«/mi»«mi»t«/mi»«mi»i«/mi»«mi»c«/mi»«mi»a«/mi»«mi»l«/mi»«mo»§#160;«/mo»«mi»a«/mi»«mi»s«/mi»«mi»y«/mi»«mi»m«/mi»«mi»p«/mi»«mi»t«/mi»«mi»o«/mi»«mi»t«/mi»«mi»e«/mi»«mi»s«/mi»«/math»

]]> <question><correctAnswers><correctAnswer></correctAnswer></correctAnswers></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.4 Numerical Derivatives//Integrals/10.4.1 Compute Numerical Derivative Numerical Derivative Use a calculator to find the numerical derivative of the function at the specifiied point.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mn»5«/mn»«mi»x«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»a«/mi»«mi»t«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»x«/mi»«mo»=«/mo»«mo»#«/mo»«mi»a«/mi»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mo>-</mo><mn>4</mn><mo>,</mo><mn>5</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mn>2</mn><mi>a</mi><mo>+</mo><mn>5</mn></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>ns</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.4 Numerical Derivatives//Integrals/10.4.2 Compute Numerical Integral Numerical Integral Use a calculator to find the numerical integral of the function over the specifiied interval.

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mn»3«/mn»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mn»6«/mn»«mi»x«/mi»«mo»+«/mo»«mn»1«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»[«/mo»«mo»-«/mo»«mn»2«/mn»«mo»,«/mo»«mo»§#160;«/mo»«mo»#«/mo»«mi»a«/mi»«mo»]«/mo»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>1</mn><mo>,</mo><mn>5</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><msup><mi>a</mi><mn>3</mn></msup><mo>+</mo><mn>3</mn><msup><mi>a</mi><mn>2</mn></msup><mo>+</mo><mi>a</mi><mo>-</mo><mn>2</mn></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>ns</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-4)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question> Pre-Calc/Chapter 10: Intro to Calculus: Limits, Derivatives, and Integrals/10.4 Numerical Derivatives//Integrals/10.4.3 Solve Apps: Numerical Derivatives//Integrals Solve Apps: Numerical Integral An object moves in such a way that its velocity (in m/s) after time t (in seconds) is given by:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»v«/mi»«mo»(«/mo»«mi»t«/mi»«mo»)«/mo»«mo»=«/mo»«msup»«mi»t«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mn»3«/mn»«mi»t«/mi»«mo»+«/mo»«mn»3«/mn»«/math»

Find the distance traveled during the first #a seconds by evaluating:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msubsup»«mo»§#8747;«/mo»«mn»0«/mn»«mrow»«mo»#«/mo»«mi»a«/mi»«/mrow»«/msubsup»«mo»(«/mo»«msup»«mi»t«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«mn»3«/mn»«mi»t«/mi»«mo»+«/mo»«mn»3«/mn»«mo»)«/mo»«mo»§#160;«/mo»«mo»d«/mo»«mi»t«/mi»«mo».«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mi»R«/mi»«mi»o«/mi»«mi»u«/mi»«mi»n«/mi»«mi»d«/mi»«mo»§#160;«/mo»«mi»t«/mi»«mi»o«/mi»«mo»§#160;«/mo»«mi»t«/mi»«mi»h«/mi»«mi»e«/mi»«mo»§#160;«/mo»«mi»n«/mi»«mi»e«/mi»«mi»a«/mi»«mi»r«/mi»«mi»e«/mi»«mi»s«/mi»«mi»t«/mi»«mo»§#160;«/mo»«mi»t«/mi»«mi»e«/mi»«mi»n«/mi»«mi»t«/mi»«mi»h«/mi»«mo».«/mo»«/math»

]]> 1.0000000 0.3333333 0 0 #answer]]> <question><wirisCasSession><![CDATA[<session lang="en" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="en">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a</mi><mo>=</mo><mi>random</mi><mo>(</mo><mn>2</mn><mo>,</mo><mn>5</mn><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>answer</mi><mo>=</mo><mfrac><msup><mi>a</mi><mn>3</mn></msup><mn>3</mn></mfrac><mo>+</mo><mn>1</mn><mo>.</mo><mn>5</mn><msup><mi>a</mi><mn>2</mn></msup><mo>+</mo><mn>3</mn><mi>a</mi></math></input></command></group></library></session>]]></wirisCasSession><correctAnswers><correctAnswer type="mathml"><![CDATA[<math xmlns="http://www.w3.org/1998/Math/MathML"><mo>#</mo><mi>a</mi><mi>ns</mi><mi>w</mi><mi mathvariant="normal">e</mi><mi>r</mi></math>]]></correctAnswer><correctAnswer id="1"></correctAnswer></correctAnswers><assertions><assertion name="syntax_quantity"><param name="units"><![CDATA[m, s, g, sr, E, K, mol, cd, rad, h, min, l, N, Pa, Hz, W, J, C, V, Ω, F, S, Wb, b, H, T, lx, lm, Gy, Bq, Sv, kat]]></param><param name="unitprefixes">M, k, c, m, y, z, a, f, p, n, µ, d, da, h, G, T, P, E, Z, Y</param></assertion><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-1)</option><option name="relative_tolerance">false</option><option name="precision">4</option><option name="implicit_times_operator">false</option><option name="times_operator">·</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">inlineEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession">null</data></localData></question>