Question
Write first four terms of the $AP,$ when the first term $a = 10$ and the common difference $d = 10$.

Answer

$a = 10, d = 10$
First term $a = 10$
Second term $= 10 + d = 10 + 10 = 20$
Third term $= 20 + d = 20 + 10 = 30$
 Fourth term $= 30 + d = 30 + 10 = 40$
Hence, first four terms of the given $AP$ are $10, 20, 30, 40$

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

Find the roots of the quadratic equation $\sqrt { 2 } x ^ { 2 } + 7 x + 5 \sqrt { 2 } = 0$ by factorization.
A black die and a white die are thrown at the same time. Write all the possible outcomes. What is the probability?
That the difference of the numbers appearing on the top of two dice is $2.$
Find a quadratic polynomial each with the $1, 1$ as the sum and product of its zeroes.
Find the roots of the quadratic equation $100x^2- 20x + 1 = 0$ by factorization.
The annual profit earned by $30$ shops of a shopping complex in a locality are recorded in the table shown below:
Profit (in lakhs Rs.)
Number of shops
More than or equal to $5$
$30$
More than or equal to $10$
$28$
More than or equal to $15$
$16$
More than or equal to $20$
$14$
More than or equal to $25$
$10$
More than or equal to $30$
$7$
More than or equal to $35$
$3$
If we draw the frequency distribution table for the above data, find the frequency corresponding to the class $20-25$.
A number when divided by $61$ gives $27$ as quotient and $32$ as remainder. Find the number.
Very-Short-Answer Questions:
Express $360$ as product of its prime factors.
$12$ defective pens are accidentally mixed with $132$ good ones. It is not possible to just look at a pen and tell whether or not it is defective. One pen is taken out at random from this lot. Determine the probability that the pen taken out is a good one.
Without using trignometric tables, prove that:
$\sin^248^\circ+\sin^242^\circ=1$
Without using trignometric tables, prove that:
$\text{cosec }^272^\circ-\tan^218^\circ=1$