Let f be a differentiable function satisfying and let If p and q are respectively the points of local minima and local maxima of g, then t

STUDY MATERIALS
COURSES
MORE
SUCCESS STORY
ADMISSION
STORE

Back

JEE ADVANCE

CLASS XI - XII
CRASH COURSE

CLASS XI - XII

CRASH COURSE

JEE MAIN

CLASS XI - XII
CRASH COURSE

CLASS XI - XII

CRASH COURSE

NEET

CLASS XI - XII
CRASH COURSE

CLASS XI - XII

CRASH COURSE

BITSAT

CLASS XI - XII

CLASS XI - XII

CBSE BOARD

CLASS IX

CLASS X

CLASS XI

CLASS XII

CLASS VI

CLASS VII

CLASS VIII

UP BOARD

CLASS IX
CLASS X
CLASS XI
CLASS XII

CLASS IX

CLASS X

CLASS XI

CLASS XII

CUET

CRASH COURSE

CRASH COURSE

Courses

CLASSROOM COURSES
ONLINE COURSES

ONLINE COURSES

More

Solution

Q.
Let f be a differentiable function satisfying $f (x) = 1 - 2 x + \int_{0}^{x} e^{(x - t)} f (t) d t, x \in ℝ$ and let $g (x) = \int_{0}^{x} (f {(t) + 2)}^{15} {(t - 4)}^{6} {(t + 2)}^{17} d t, x \in ℝ .$ If p and q are respectively the points of local minima and local maxima of g, then the value of |p+q| is equal to ________ [2026]

Ans.
9

Want Us to Email you About Special Offers & Updates?