MCQ
If in an examination different weights are assigned to different subjects. Physics $(2)$, Chemistry $(1)$, English $(1) $ Mathematics $(2)$. If a student scored $60$ in Physics, $70$ in Chemistry, $70$ in English and $80$ in Mathematics, then his weighted $A.M.$ is :-
  • A
    $60$
  • $70$
  • C
    $80$
  • D
    None of these

Answer

Correct option: B.
$70$
b
Weighted $A.M.$

$=\frac{2 \times 60+1 \times 70+1 \times 70+2 \times 80}{2+1+1+2}=70$

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

If $y =\frac{{(a\, - \,x)\,\,\sqrt {a\, - \,x} \,\, - \,\,(b\, - \,x)\,\,\sqrt {x\, - \,b} }}{{\sqrt {a\, - \,x} \,\, + \,\,\sqrt {x\, - \,b} }}$ then $\frac{{dy}}{{dx}}$ wherever it is defined is equal to :
If ${\tan ^2}\theta = 2{\tan ^2}\phi + 1,$ then $\cos 2\theta + {\sin ^2}\phi $ equals
Let $n( > 1)$ be a positive integer, then the largest integer $m$ such that $({n^m} + 1)$ divides $(1 + n + {n^2} + ....... + {n^{127}})$, is
Three rotten apples are accidently mixed with fifteen good apples. Assuming the random variable $x$ to be the number of rotten apples in a draw of two apples, the variance of $x$ is
The term independent of $x$ in the expansion of $\left[\frac{x+1}{x^{2 / 3}-x^{1 / 3}+1}-\frac{x-1}{x-x^{1 / 2}}\right]^{10}, x \neq 1,$ is equal to ....... .
Let $X$ be a set containing $n$ elements. If two subsets $A$ and $B$ of $X$ are picked at random, the probability that $A$ and $B$ have the same number of elements, is
If $x \in \left( {\frac{\pi }{4},\frac{{3\pi }}{4}} \right)$, then $\int_{}^{} {\frac{{\sin x - \cos x}}{{\sqrt {1 - \sin 2x} }}{e^{\sin x}}\cos x\;dx = } $
Let $A=\left(\begin{array}{cc}1 & 2 \\ -2 & -5\end{array}\right)$. Let $\alpha, \beta \in R$ be such that $\alpha A^{2}+\beta A=2 I$. Then $\alpha+\beta$ is equal to -
Statement $-1$ : The equation $x\, log\, x = 2 - x$ is satisfied by at least one value of $x$ lying between $1$ and $2$

Statement $-2$ : The function $f(x) = x\, log\, x$ is an increasing function in $[1, 2]$ and $g (x) = 2 -x$ is a decreasing function in $[ 1 , 2]$ and the graphs represented by these functions intersect at a point in $[ 1 , 2]$

The value of $\mathop {Lim}\limits_{n \to \infty } \,\,\sum\limits_{r = 1}^{r = 4n} {\frac{{\sqrt n }}{{\sqrt r {{\left( {\,3\sqrt r  + 4\sqrt n \,} \right)}^2}}}} $ is equal to