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*Image* ...
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what will be the function of the graph which contains onlyl the intregral values of the universe??? ...
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Here goes my first question in TargetIIT :):):):):):) Find the following limits - 1 > lim [ ( n ) !/n n ] 2 > lim [ ( n - 1 ) !/n n - 1.5 ] e n In both cases n tends to infinity . ...
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Here goes my first question in TargetIIT :):):):):):) Find the following limits - 1 > lim [ ( n ) !/n n ] 2 > lim [ ( n - 1 ) !/n n - 1.5 ] e n In both cases n tends to infinity . ...
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what will happen if you kept multiplying \\(1+1/2) \\(1+1/2)(1+1/4) \\(1+1/2)(1+1/4)(1+1/16) \\(1+1/2)(1+1/4)(1+1/16)(1+1/256) \\(1+1/2)(1+1/4)(1+1/16)(1+1/256)...... and so on? would you get a finite number or an infinite on ...
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1. \int \frac{x^2}{\sqrt{1- x^2}} 2. \int \frac{x^3}{\sqrt{1- x^2}} 3 . \int \frac{dx}{( x^2 + 1 ) ^2 } = \frac{A}{148}\tan^{-1} x +\frac{x}{2(x^2 + 1)} find value of A 4 . \int \frac{(1+ logx )dx}{\sqrt{x^{2x}-1}} for practi ...
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Here goes my first question in TargetIIT :):):):):):) Find the following limits - 1 > lim [ ( n ) !/n n ] 2 > lim [ ( n - 1 ) !/n n - 1.5 ] e n In both cases n tends to infinity . ...
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Here goes my first question in TargetIIT :):):):):):) Find the following limits - 1 > lim [ ( n ) !/n n ] 2 > lim [ ( n - 1 ) !/n n - 1.5 ] e n In both cases n tends to infinity . ...
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Does n! = the integral from 0 to infinity of (x^n)(e^-x)dx hold true for all real numbers? If so, can we find the derivative of n!? ...
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If tan x = n tan y , then prove that x = y - m sin 2y + m2/2 sin 4y - m3/3 sin 6y + . . . . . . . . . . . . . where m = 1 - n/1 + n . ...
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For any real value of A and n ε N cos A.cos 2A. cos4A .cos 8A. .................... cos 2n-1A equals 1 -1 sin(2nA) /2n sin A 2 ...
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*** Q3 is dbt only.....rest i have done... *** Q1 Determine sign of roots of equation x2+(3-2a)x-3a+2=0 Q2 If a,b,c are odd integers prove that both roots of ax2+bx+c=0 can not be rational Q3 ax2+bx+c=p has both roots integer ...
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limx→π/2 (sinx - sinxsinx)/(1-sinx+lnsinx) ...
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A point particle having a mass m is coming from V under the mutual gravitational attraction of the sphere of radius R , in which a negligibly small hole is made so that the particle may enter . Find the time it takes to reach ...
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I guess this is pretty tough for many guys out there -- but yesterday I learned such a great sum that I cannot resist to give it ---------------------- Suppose you don't know any of the equations that are used in S . H . M . ...
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I guess this is pretty tough for many guys out there -- but yesterday I learned such a great sum that I cannot resist to give it ---------------------- Suppose you don't know any of the equations that are used in S . H . M . ...
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A point particle having a mass m is coming from V under the mutual gravitational attraction of the sphere of radius R , in which a negligibly small hole is made so that the particle may enter . Find the time it takes to reach ...
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I guess this is pretty tough for many guys out there -- but yesterday I learned such a great sum that I cannot resist to give it ---------------------- Suppose you don't know any of the equations that are used in S . H . M . ...
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Maybe this is pretty easy -- but I liked it a lot -- so here goes -- Find the remainder when 1003 x 1009 x 1017 is divided by 119. ...
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find dy/dx at x=e, y=e2x/logx ...
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with appropriate working f(x)= \left(1+\frac{1}{x} \right)^{x} ...
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1> S=1/12+1/22+1/32.......upto ∞ S1=1/12+1/32+1/52.....upto ∞ S2=1-1/22+1/32-1/42......upto ∞ then the value of 486 S1/S2 solution required ...
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with appropriate working f(x)= \left(1+\frac{1}{x} \right)^{x} ...
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(1) Find (+ve) integral solution of the equation 3x^{2}-2xy+7y^{2}=0 ...
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(1) Find (+ve) integral solution of the equation 3x^{2}-2xy+7y^{2}=0 ...
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find value of sin^{-1}(sin(2010))= ...
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A BLOCK OF MASS M IS SUSPENDED THROUGH A SPRING OF SPRING CONSTANT K AND IS IN EQUILIBRIUM.A SHARP BLOW GIVES THE BLOCK AN INITIAL DOWNWARD VELOCITY V.HOW FAR BELOW THE EQUILIBRIUM POSITION THE BLOCK COMES TO AN INSTANTANEOUS ...
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find the average of numbers ksin(k) wer (k=2,4,6......180) ...
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If x,y,z are positive reals satisfying x+y+z=1 , find the maximum value of (1-x)(2-y)(3-z) . ...
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A simple question --why is CO more stable than SiO ?? I initially thought that the size mattered , or simply inert pair effect was there . But that was not the answer at all !!! Try , fellows ...
