Q.Let f: [1,4] Define F(x) = L* f(t)dt. Then a. F(x) is differentiable on [1,4] and b. F(x) is differentiable on (1,4) and c. F(x) is differentiable on (1,4) and d. F(x) is differentiable on [1,4] and...


Q.Let f: [1,4]<br>Define F(x) = L* f(t)dt. Then<br>a. F(x) is differentiable on [1,4] and<br>b. F(x) is differentiable on (1,4) and<br>c. F(x) is differentiable on (1,4) and<br>d. F(x) is differentiable on [1,4] and<br>+ R be continuous function.<br>3x<br>= f(3x).<br>= f(3x).<br>= 3f(3x).<br>= 3f(3x).<br>%3|<br>d<br>dF<br>dx<br>dF<br>dx<br>dF<br>dx<br>

Extracted text: Q.Let f: [1,4] Define F(x) = L* f(t)dt. Then a. F(x) is differentiable on [1,4] and b. F(x) is differentiable on (1,4) and c. F(x) is differentiable on (1,4) and d. F(x) is differentiable on [1,4] and + R be continuous function. 3x = f(3x). = f(3x). = 3f(3x). = 3f(3x). %3| d dF dx dF dx dF dx

Jun 04, 2022
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