Embibe Experts Solutions for Chapter: Indefinite Integration, Exercise 1: Exercise 1

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Embibe Experts Mathematics Solutions for Exercise - Embibe Experts Solutions for Chapter: Indefinite Integration, Exercise 1: Exercise 1

Attempt the practice questions on Chapter 22: Indefinite Integration, Exercise 1: Exercise 1 with hints and solutions to strengthen your understanding. Mathematics Crash Course JEE Advanced solutions are prepared by Experienced Embibe Experts.

Questions from Embibe Experts Solutions for Chapter: Indefinite Integration, Exercise 1: Exercise 1 with Hints & Solutions

HARD
Mathematics
IMPORTANT

Let f'x=3x2·sin1x-xcos1x,x0,f0=0,f1π=0, then which of the following is/are not correct.

HARD
Mathematics
IMPORTANT

If x2+1lnx2+1-2lnxx4dx=x2+1x2+1a2x32-aln1+1x2+c then the value of a is

HARD
Mathematics
IMPORTANT

If fx=tan-1x+ln1+x-ln1-x and 12f'xdx4=-ln1-xn+C, then the value of n is

HARD
Mathematics
IMPORTANT

If cosecx-cotxcosecx+cotx·secx1+2secxdx=sin-11ksec2x2+C then the value of k is

HARD
Mathematics
IMPORTANT

If cos2θ·lncosθ+sinθcosθ-sinθdθ=1ksin2θlntanπ4+θ-1klnsec2θ then the value of k is

HARD
Mathematics
IMPORTANT

If xlnxx2-13/2dx=fx+C and f2=3πk-ln22, then the value of k is

HARD
Mathematics
IMPORTANT

If sinx-11/3cosx-1/3dx=fx and fπ2=0, then 4fπ4 is

HARD
Mathematics
IMPORTANT

If 2x2+3x+3x2+2x+2dx=axx2+2x+2+blnx+1+x+12+1+c (c is integration constant) then a+b is equal to