If g(x) = dt, then g(x + p) equals - | MATH - FUNDAMENTAL DEFINITE INTEGRATION, DEFINITE INTEGRATION BY SUBSTITUTION | SolveeIt | Solveeit

Today, August 18

Question

If g(x) = dt, then g(x + p) equals -

A

g(x) + g(p)

B

g(x) – g(p)

C

g(x) g(p)

D

Answer

g(x) + g(p)

Explanation

Solution

g(x + p) = = $\int _ { 0 } ^ { \pi } \cos ^ { 4 } t d t +$ $\int _ { \pi } ^ { \mathrm { x } + \pi } \cos ^ { 4 } \mathrm { tdt }$

= + = g(p) + g(x)