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<p>Calcula el valor de «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«/math»:</p> <p> </p> <div style="display: inline-block; position: relative;"><img src="data:image/png;base64,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" alt="" /> <div style="display: inline; position: absolute; left: 1px; top: 60px;">#X</div> <div style="display: inline; position: absolute; left: 30px; top: 110px;">#Y</div> <div style="display: inline; position: absolute; left: 160px; top: 5px;">#y</div> </div> <p> </p> <p><em>Recorda que el resultat s'ha d'expressar amb la unitat de mesura corresponent.</em></p>
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Answer 1
Answer
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None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
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Answer 2
Answer
Grade
None
100%
90%
83.33333%
80%
75%
70%
66.66667%
60%
50%
40%
33.33333%
30%
25%
20%
16.66667%
14.28571%
12.5%
11.11111%
10%
5%
Feedback
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100%
50%
33.33333%
25%
20%
10%
0%
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Hint 2
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