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0
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3
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The \(\lim _{x \rightarrow \infty}\left(\frac{3 x-1}{3 x+1}\right)^{4 x}\) equals
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Dec 10, 2021
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Sets, relations and functions
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kritika
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3
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If \(\int_{\log _{e} 2}^{x}\left(e^{x}-1\right)^{-1} d x=\log _{e} \frac{3}{2}\) then the value of \(x\) is
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Dec 10, 2021
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Sets, relations and functions
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kritika
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0
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3
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The differential equation of all the ellipses centred at the origin and have axes as the co-ordinate axes is
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Dec 10, 2021
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kritika
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0
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102
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The normal to a curve at \(P(x, y)\) meets the \(x\)-axis at \(G\). If the distance of \(G\) from the origin is twice the abscissa of \(P\) then the curve is
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Dec 10, 2021
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Sets, relations and functions
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kritika
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0
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3
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Let \(g(x)=\int_{x}^{2 x} \frac{f(t)}{t} d t\) where \(x>0\) and \(f\) be continuous function and \(f(2 x)=f(x)\), then
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Dec 10, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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2
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The value of the integral \(\int_{-1 / 2}^{1 / 2}\left\{\left(\frac{x+1}{x-1}\right)^{2}+\left(\frac{x-1}{x+1}\right)^{2}-2\right\}^{1 / 2} d x\) is equal to
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Dec 10, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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1
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$$ \int_{1}^{3} \frac{|x-1|}{|x-2|+|x-3|} d x= $$
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Dec 9, 2021
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Sets, relations and functions
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kritika
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0
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3
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If \(\mathrm{I}=\lim _{x \rightarrow 0} \sin \left(\frac{e^{x}-x-1-\frac{x^{2}}{2}}{x^{2}}\right)\), then limit
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Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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2
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If \(\int \frac{\sin 2 x}{(a+b \cos x)^{2}} d x=\alpha\left[\log _{e}|a+b \cos x|+\frac{a}{a+b \cos x}\right]+c\), then \(\alpha=\)
asked
Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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2
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Let \(f: R \rightarrow R\) be such that \(f(0)=0\) and \(\left|f^{\prime}(x)\right| \leq 5\) for all \(x\). Then \(f(1)\) is in
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Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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1
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The equation \(6^{x}+8^{x}=10^{x}\) has
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Dec 9, 2021
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Sets, relations and functions
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kritika
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0
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1
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Let \(f: D \rightarrow R\) where \(D=[0,1] \cup[2,4]\) be defined by \(f(x)=\left\{\begin{array}{l}x, \quad \text { if } x \in[0,1] \\ 4-x, \text { if } x \in[2,4]\end{array}\right.\). Then,
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Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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3
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For \(y=\sin ^{-1}\left\{\frac{5 x+12 \sqrt{1-x^{2}}}{13}\right\} ;|x| \leq 1\), if \(a\left(1-x^{2}\right) y_{2}+b x y_{1}=0\) then \((a, b)=\)
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Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
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3
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Consider the functions \(f_{1}(x)=x, f_{2}(x)=2+\log _{e} x, x>0\). The graphs of the functions intersect.
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Dec 9, 2021
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Sets, relations and functions
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kritika
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0
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3
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\(f(x)\) is real valued function such that \(2 f(x)+3 f(-x)=15-4 x\) for all \(x \in R\). Then \(f(2)=\)
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Dec 9, 2021
in
Sets, relations and functions
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kritika
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90.1k
points)
0
votes
1
answer
If from a point \(P(a, b, c)\), perpendiculars \(P A\) and \(P B\) are drawn to \(Y Z\) and \(Z X\) planes respectively, then the equation of the plane \(\mathrm{OAB}\) is
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Dec 9, 2021
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Sets, relations and functions
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kritika
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90.1k
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0
votes
259
answers
A line with positive direction cosines passes through the point \(P(2,-1,2)\) and makes equal angle with co-ordinate axes. The line meets the plane \(2 x+y+z=9\) at point \(Q\). The length of the line segment \(P Q\) equals.
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Dec 9, 2021
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Sets, relations and functions
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kritika
(
90.1k
points)
0
votes
1
answer
The locus of the center of a variable circle which always touches two given circles externally is
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Dec 9, 2021
in
Sets, relations and functions
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kritika
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90.1k
points)
0
votes
3
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The co-ordinate of a point on the auxiliary circle of the ellipse \(x^{2}+2 y^{2}=4\) corresponding to the point on the ellipse whose eccentric angle is \(60^{\circ}\) will be
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Dec 9, 2021
in
Sets, relations and functions
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kritika
(
90.1k
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0
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1
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The locus of the vertices of the family of parabolas \(6 y=2 a^{3} x^{2}+3 a^{2} x-12 a\) is
asked
Dec 9, 2021
in
Sets, relations and functions
by
kritika
(
90.1k
points)
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