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<p style="text-align: justify;"><span style="color: #003300;"><strong>Volem penjar un llum a una certa distància del sostre d’una habitació. Per fer-ho, agafem una corda, hi lliguem el llum i la clavem pels extrems en dos punts del sostre separats per una distància de #d centímetres, de manera que els angles entre la corda i el sostre són de #A1<sup>◦</sup> i #B1<sup>◦</sup> a cada un dels extrems. </strong></span></p> <p style="text-align: justify;"><span style="color: #003300;"><strong>Si el pes de la làmpada és de #n N, quina força exerceix cada fil, CA i CB (arrodoneix a la unitat)</strong></span></p> <p style="text-align: center;"><img 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" width="303" height="107" /></p>
Default mark
General feedback
No, case is unimportant
Yes, case must match
Correct answers
You must provide at least one possible answer. The first matching answer will be used to determine the score and feedback. Click the icon next to the answer field to edit the mathematical properties of the answer and the question.
Answer 1
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
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
Settings for multiple tries
Penalty for each incorrect try
100%
50%
33.33333%
25%
20%
10%
0%
Hint 1
Hint text
Hint 2
Hint text
Created / last saved
Created
by
Admin User
on
Thursday, 23 August 2018, 4:18 PM
Last saved
by
Admin User
on
Thursday, 23 August 2018, 4:18 PM
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