Question

Exercise 3 (2 points): If $F(x) = \int_x^2 \frac{t}{\ln(t)} dt$ then $F'(x) = $ a) $\frac{2}{\ln(2)} - \frac{x}{\ln(x)}$ b) $\frac{x}{\ln(x)}$ c) $\frac{x}{\ln(x)} - \frac{2}{\ln(2)}$ d) $-\frac{2}{\ln(2)} - \frac{x}{\ln(x)}$ e) $-\frac{x}{\ln(x)}$

          Exercise 3 (2 points): If $F(x) = \int_x^2 \frac{t}{\ln(t)} dt$ then $F'(x) = $ 
a) $\frac{2}{\ln(2)} - \frac{x}{\ln(x)}$
b) $\frac{x}{\ln(x)}$
c) $\frac{x}{\ln(x)} - \frac{2}{\ln(2)}$
d) $-\frac{2}{\ln(2)} - \frac{x}{\ln(x)}$
e) $-\frac{x}{\ln(x)}$

Exercise 3 (2 points): If F(x) = ^2 (t)/(ln(t)) dt then F'(x) =
a) (2)/(ln(2)) - (x)/(ln(x))
b) (x)/(ln(x))
c) (x)/(ln(x)) - (2)/(ln(2))
d) -(2)/(ln(2)) - (x)/(ln(x))
e) -(x)/(ln(x))

Added by Julie J.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Adi S

09/23/2023

Step 1

Step 1: To find F'(x), we need to differentiate the function F(x) with respect to x using the Fundamental Theorem of Calculus. Show more…

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Exercise 3 (2 points): If F(x) = ∫x^2 (t)/(ln(t)) dt then F'(x) = a) (2)/(ln(2)) - (x)/(ln(x)) b) (x)/(ln(x)) c) (x)/(ln(x)) - (2)/(ln(2)) d) -(2)/(ln(2)) - (x)/(ln(x)) e) -(x)/(ln(x))