Question

Given that f(x) is continuous, ∫ −2

2
​
f(x)dx=7,∫ 0
4
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f(x)dx=−3, and ∫ −2
4
​
f(x)dx=2. Then ∫ 0
2
​
f(x)dx= A. 0 B. 2 C. −3 D. 4 E. −6

Answer 1

Explanation:

d

​

(uv) b. dx

d

​

( v

u

​

) c. dx

d

​

( u

v

​

) d. dx

d

​

(−9v−7u) The curve y=ax 2

+bx+c passes through the point (1,6) and is tangent to the line y=5x at the origin. Find a,b, and c : a=b=b=