The first term of an $A.P. $ is $2$ and common difference is $4$. The sum of its $40$ terms will be
$3200$
$1600$
$200$
$2800$
${7^{th}}$ term of an $A.P.$ is $40$, then the sum of first $13$ terms is
If ${S_k}$ denotes the sum of first $k$ terms of an arithmetic progression whose first term and common difference are $a$ and $d$ respectively, then ${S_{kn}}/{S_n}$ be independent of $n$ if
The sum of the first four terms of an $A.P.$ is $56$. The sum of the last four terms is $112$. If its first term is $11$, the number of terms is
The sum of $1 + 3 + 5 + 7 + .........$ upto $n$ terms is
A number is the reciprocal of the other. If the arithmetic mean of the two numbers be $\frac{{13}}{{12}}$, then the numbers are