Integrals can be used to measure a lot of phenomena that affect us in our everyday life. We've set up a series of exercise to help you conceptualize and practice this section of mathematics. Complete this quiz and see if you understand all the principles behind them.
The rate at which the cumulative profit was increasing when t=90.
The change in the cumulative profit between days 30 and 90
The cumulative profit the business has earned as of day is 90
The time it takes for the cumulative profit to increase another 1700 after the first 30 days
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S(t)=3
S(t)=3t​2​​+2t+3
S(t)=​2/​​3​​t​2​​+2t
S(t)=​2​​/3​​t​2​​+2t+3
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485/6
643/6
1195/6
125/6
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9+∫​1​ 4​​v​′​​(t)dt
∫​1​4​​v​′​​(t)dt
9+∫​1​4​​v(t)dt
∫​1​4​​v(t)dt
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35+∫​3​3​​r(t)dt
35+∫​3​4​​r(t)dt
35+∫​2​3​​r(t)dt
35+∫​0​3​​r(t)dt
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0.067
0.15
7.42
33.5
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2048/3
2048/4
148/3
148/4
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21
6
9
63
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6.33
5
0.67
6π​​/7
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