MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 17

MEDIUM

10th CBSE

IMPORTANT

Earn 100

If $S_{r}$ denotes the sum of the first $r$ terms of an $AP$ then, $\frac{S_{3 n}}{(S_{2 n} - S_{n})}$ is

50% studentsanswered this correctly

Important Questions on Arithmetic Progression

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 18

If the first term of an A.P. is

2

and common difference is

4,

then the sum of its

40

terms is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 19

The number of terms of the A.P.

3, 7, 11, 15, . . .

to be taken so that the sum is

406

is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 20

Sum of $n$ terms of the series $\sqrt{2} + \sqrt{8} + \sqrt{18} + \sqrt{32} + . . .$ is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 21

The

9^{th}

term of an A.P. is

449

and

449^{th}

term is

9

. The term which is equal to zero is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 22

If

\frac{1}{x + 2}, \frac{1}{x + 3}, \frac{1}{x + 5}

are in A.P. Then,

x =

EASY

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 23

The

n^{th}

term of an A.P., whose sum of

n

terms is

S_{n},

is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 24

The common difference of an A.P., the sum of whose

n

terms is

S_{n},

is

MEDIUM

10th CBSE

IMPORTANT

MATHEMATICS CLASS X>Chapter 5 - Arithmetic Progression>MULTIPLE CHOICE QUESTIONS (MCQs)>Q 25

If the sums of

n

terms of two arithmetic progressions are in the ratio

\frac{3 n + 5}{5 n + 7},

then their

n^{th}

terms are in the ratio