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formula for sin

^{-1}X + sin^{-1}Y , sin^{-1}X -sin^{-1}Ycos

^{-1}X + cos^{-1}Ycos

^{-1}X - cos^{-1}YURGENT!!

Show that

sin(4/5) +^{-1}cos(2/square root of 5)=^{-1}cot(2/11)^{-1}Please ans in a simple way

prove: tan inverse [ cos x / (1+sin x)] = pie /4 - (x/2)

formula of 1-sinx

show that tan(1/2 sin-1 3/4) = 4-root7/3

^{-1}(X+2)^{2}DOMAIN=?

prove that :

tan [pi/4 + 1/2 cos

^{-1}a/b] + tan[pi/4 - 1/2cos^{-1}a/b] = 2b/afind the value of x : sin

^{-1}x + sin^{-1}(1-x) = cos^{-1}x^{-1}( x+ square root 1-x^{2}/ root 2 in the simplest formShow that tan(1/2sin

^{-1}3/4) = (4-Squareroot of 7)/ 3please solve them for me quick:

1)Evaluate Tan

^{-1}(tan(-6))2)Simplify sin

^{ -1}(sinx + cosx)/root 25)Solve

tan

^{-1}(x+1) + tan-1(x-1) = tan^{-1}8/31i have 2 question -

1)if cos

_{-1}(x/a)+cos^{-1}(y/b)=dprove that : x

^{2}/a^{2}-2xy/ab-cosd+y^{2}/b^{2}=sin^{2}d2)solve tan(cos

^{-1}x)=sin(tan^{-1}x)3)tan

^{-1}x+tan^{-1}y+tan^{-1}z=pi/2prove that xy+yz+zx =1

cos^-1(x) + sin^-1(x/2)=pi/6

find x.

A. 84448

B. 84450

C. 84449

D. 84077

^{-1}x-cos^{-1}y=cos^{-1}{xy+whole root over(1-x^{2)}(1-y^{2})^{}}Prove that :

tan

^{-1}(1/4) + tan-1(2/9) = 1/2 Cos^{-1}(3/5)^{-1}( cosx /1-sinx) - cot^{-1}( whole root 1+cosx/1-cosx) = pi/4if cos

^{-1}x + cos^{-1}y + cos^{-1}z = piprove that x

^{2}+ y^{2}+ z^{2}+2xyz = 1Solve the equation:

sin-1 (3x/5) + sin-1(4x/5)= sin-1x

find the greatest and least values:(sin

^{-1}x)^{2}+(cos^{-}^{1}x)^{2}cos

^{-1}(tan 3pi/4)prove that tan

^{-1}(1) + tan^{-1}(2) + tan^{-1}(3) = pie.if y = tan-1 x, find d2y/dx2 in terms of y alone

Domain of f(x) = cos-1x + cot-1x+ cosec-1x is

A [-1,1] B R C (-INFINITY,-1]U[1,INFINITY) D {-1,1}

ANswer is D. EXPLAIN PLEASE!

sin

^{-1}(1-x)-2sin^{-1}x=pi/2cos (sin^-1 3/5 + cos^-1 12/13)

If y=cot

^{-1}(square root cosx) - tan^{-1}(square root cosx)prove that sin y= tan

^{2}x/2.^{-1}(2-x/2+x) = 1/2 tan^{-1}x/2if tan-1x+tan-1y+tan-1z=π/2 show that xy+yz+zx=1?

prove that 1/2 tan

^{ -1}x = cos -1 ( 1 + root ( 1 + x^{2})) / 2 root (1 + x^{2}) )^{1/2}Solve for x : sin-1 6x + sin-1 6root3 x = -pi/2

solve for X

sin-1x + sin-12x = ∏/3

Find the principal value of

sin ( 2 sin

^{ -1}(2/3))Solve for the equation cos (tan

^{-1}x) = sin(cot^{-1}3/4)sin inverse[root of 1+x+root of 1-x/2]

^{-1 }(x + 1) ) = cos ( tan^{-1}x ) ...... find x ..... i asked this question and an expert proved it wrong .....but this question is absolutely correct ...it's 2015 board question .... so kindly find x ...since question is correct ..!!! @ PRIYANKA KEDIA ......AND OTHER MERITNATION EXPERTS ....!!!cos

^{-1}(x^{2}-1/x^{2}+1) + tan^{-1}(2x/x^{2}-1) =2π/3if sin

^{-1}x +sin^{-1}y+ sin^{-1}z= pie ,prove thata)x( root 1-x

^{2})+y( root 1- y^{2})+ z(root 1-z^{2})= 2xyzb)x

^{4}+ y^{4}+z^{4}+ 4 x^{2}y^{2}z^{2}= 2( x^{2}y^{2}+y^{2}z^{2}+ z^{2}x^{2})If tan-1{root (1+x

^{2}) - root(1-x^{2})}/{ root (1+x^{2}) +root (1-x^{2})} =theta , then prove that x^{2}=sin 2 theta .Solve for x - tan^-1 (x+1) + tan^-1 (x-1) = tan^-1 8/31

^{-1}(1-x) - 2 sin^{-1}x =π/2 .prove that

2tan

^{-1}[ { (a-b) / (a+b) }^{1/2 }tan x/2 ] = cos^{-1}{ (b +acos x ) / (a+bcos x) }26. Let the quadratic equation jx

^{2}+(j-3)x+1=0 has two equal roots for two values of j. If these two values of j are A and M, with A<M, then the value of (tan^{-1}A+tan^{-1}M) equals:$\left(\mathrm{A}\right)\mathrm{\pi}-{\mathrm{tan}}^{-1}\left(\frac{5}{4}\right)\left(\mathrm{B}\right){\mathrm{tan}}^{-1}\left(\frac{-5}{4}\right)\phantom{\rule{0ex}{0ex}}\left(\mathrm{C}\right)\mathrm{\pi}+{\mathrm{tan}}^{-1}\left(\frac{5}{4}\right)\left(\mathrm{D}\right){\mathrm{tan}}^{-1}\left(\frac{5}{4}\right)$

prove that sec square (tan inverse 2) +cosec square (cot inverse 3) =15

^{-1}(-root 3))cos cos

^{-1}[-root3/2] +pi/4]pls answer , I have a test tomorrow :/

tan

^{-1}( x-1 ) + tan^{-1}x + tan^{-1}( x+1 ) = tan^{-1}3xhow to solve tan

^{-1}2x/1-x^{2}+ cot^{-1}1-x^{2}/2x = pie/3sin inverse sin 3pi/5????

2cos^-1(3/?13) +cot^-1(16/63) +1/2cos^-1(7/25) = ?

Write the function, cot^-1 (sqrt(1+x^2)+x) in the simplest form

sin(1/2 cos inverse 4/5) ??evaluate

If tan

^{-1}x+tan^{-1}y+tan^{-1}z=pie, prove x+y+z=xyzprove that

(i) sin^-1 (12/13) + cos^-1 (4/5) +tan^-1 (63/16)=0

(ii) 2sin^-1(3/5) - tan^-1 (17/31) =pi / 4

sin

^{-1}(root3 - 1/ 2root2)tan

^{-1}x + 2cot^{-1}x = 2pi/3 find value of xfind f(2). No links ( answer is NOT 5 , 1 nor 0 ) .

prove that 2 tan-1 (root of a+b/a-b tn theta/2) = cos -1 (acos theta b/a b cos theta)

simplify

sin-1(sinx+cosx/root 2)where pie

^{-1}x + tan^{-1}y + tan^{-1}z = ?4. tan

^{-1}1/5 - tan^{-1}1/70 + tan^{-1}1/99 = pie/4Find x if sin

^{-1}(5/x) + sin^{-1}(12/x) =pi/2sin^-1 x - cos^-1 x = pi/6

^{-1}x=tan^{-1}(3x-x^{3}/1-3x^{2})IF y = sin

^{-1}(2^{x+1}/1+4^{x}) find dy/dxF(x) is: (where {.} denotes fractional part function and [..] denotes greatest integer function and sgn (x) is a signum function)(A) periodic with fundamental period 1

(B) even

(C) range is singleton

(D) identical to sgn

cot[pi/4 - 2cot

^{-1}3] =7^{-1}( 3/5 cos x + 4/5 sin x )^{-1}[1+tanx/1-tanx] were x related to [-pie/4,pie/4]solve:

cos

^{-1 }([x^{2}-1]/[x^{2}+1]) + tan^{-1}[(2x)/(x^{2}-1)]=2pi/3^{-1}root(x(x+1)) + sin^{-1}root(x^{2}+x+1) = pi/2.^{-1}(-3/2)(cosx - cosy)

^{2}+ (sinx - siny)^{2}= 4 sin^{2}(x-y)/2.1. Let f be an injective function with domain [a, b] and range [c, d]. If $\text{\alpha}$ is a point in (a, b) such that f has left hand derivative l and

right hand derivative r at x = $\text{\alpha}$ with both l and r non-zero different and negative, then left hand derivative

right hand derivative of f

^{-1}at x = f( $\text{\alpha}$) respectively, is$\text{(A)}\frac{1}{\text{r}}\text{,}\frac{1}{\text{l}}\phantom{\rule{0ex}{0ex}}\text{(B)r,l}\phantom{\rule{0ex}{0ex}}\text{(C)}\frac{1}{\text{l}}\text{,}\frac{1}{\text{r}}\phantom{\rule{0ex}{0ex}}\text{(D)l,r}$

cos

^{-1}[ 3/5 cosx +4/5sinx ] find its value?I can ' t understand this question . please explain it briefly ?

integrate 0-pi x dx/4-cos

^{2x}