(C) The given Arithmetic Progression $(A.P.)$ is $-2, -4, -6, \ldots$ The common difference $d$ of an $A.P.$ is calculated by subtracting the first te

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(C) The given Arithmetic Progression $(A.P.)$ is $-2, -4, -6, \ldots$ The common difference $d$ of an $A.P.$ is calculated by subtracting the first term from the second term: $d = a_2 - a_1$. Here,$a_1 = -2$ and $a_2 = -4$. Therefore,$d = -4 - (-2) = -4 + 2 = -2$. Thus,the common difference $d$ is $-2$.

Class 10 Mathematics Arithmetic Progressions Mix Examples - Arithmetic Progressions

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For the $A.P.$ $-2, -4, -6, \ldots,$ the common difference $d = \ldots$

A
$2$
B
$4$
C
$-2$
D
$-8$

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Arithmetic Progressions

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Mix Examples - Arithmetic Progressions

The sum of all the terms of a finite $A.P.$ having $n$ terms is given by $S_{n} = \ldots \ldots \ldots$

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If $7$ times the $7^{\text{th}}$ term of an $AP$ is equal to $11$ times its $11^{\text{th}}$ term,then its $18^{\text{th}}$ term will be

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Find the sum of the series: $3 + 7 + 11 + \ldots + 119$.

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The famous mathematician associated with finding the sum of the first $100$ natural numbers is

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The first term of a finite $A.P.$ is $5$ and its last term is $45$. If the sum of all the terms is $500$,there are $\ldots$ terms in the $A.P.$

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For the $A.P.$ $-2, -4, -6, \ldots,$ the common difference $d = \ldots$

Similar Questions

The sum of all the terms of a finite $A.P.$ having $n$ terms is given by $S_{n} = \ldots \ldots \ldots$

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