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Mathematics
List of top Mathematics Questions on Measures of Dispersion asked in KEAM
\(\displaystyle\lim_{t\rightarrow0}(\frac{(2t-3)(1-2)}{t}-\frac{3(t+2)}{t})\ is\ equal\ to\)
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
Let f(x)=cosx for
\(0\leq x \leq\frac{\pi}{3}\)
. Then the value of c which satisfies the conclusion of the Mean Value Theorem for the function f on
\([0,\frac{\pi}{3}]\)
is equal to
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
\(\displaystyle\lim_{x\rightarrow-2}\frac{3x^2+ax-2}{x^2-x-6}\)
is a finite number, then the value of a is equal to
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
The normal to the curve y=√x at the point (25, 5) intersects the y-axis at
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
\(\displaystyle\lim_{t\rightarrow0}\frac{sin(t^2)}{tsin(5t)} \ is\ equal\ to\)
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
\(\displaystyle\lim_{x\rightarrow0}\frac{\log(1+x)+1-e^x}{4x^2-9x} \ is\ equal\ to\)
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
The coefficient of variation (C.V.) and the mean of a distribution are respectively 75 and 44. Then the standard deviation of the distribution is
KEAM - 2022
KEAM
Mathematics
Measures of Dispersion
Let $x_1, x_2, \ldots, x_n$ be $n$ observations such that $\sum x_i^2 = 400$ and $\sum x_i = 80$. Then a possible value of $n$ is
KEAM - 2019
KEAM
Mathematics
Measures of Dispersion