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Find the second term and nth term of an A.P. whose 6th term is 12 and the 8th term is 22.
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How many numbers of two digit are divisible by 3?
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An A.P. consists of 60 terms. If the first and the last terms be 7 and 125 respectively, find 32nd term.
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The sum of 4th and 8th terms of an A.P. is 24 and the sum of the 6th and 10th terms is 34. Find the first term and the common difference of the A.P.
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How many numbers are there between 1 and 1000 which when divided by 7 leave remainder 4?
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The first and the last terms of an A.P. are a and l respectively. Show that the sum of nthterm from the beginning and nth term from the end is a + l.
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If < an > is an A.P. such that \[\frac{a_4}{a_7} = \frac{2}{3}, \text { find }\frac{a_6}{a_8}\].
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\[\text { If } \theta_1 , \theta_2 , \theta_3 , . . . , \theta_n \text { are in AP, whose common difference is d, then show that }\]
\[\sec \theta_1 \sec \theta_2 + \sec \theta_2 \sec \theta_3 + . . . + \sec \theta_{n - 1} \sec \theta_n = \frac{\tan \theta_n - \tan \theta_1}{\sin d} \left[ NCERT \hspace{0.167em} EXEMPLAR \right]\]
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The sum of three terms of an A.P. is 21 and the product of the first and the third terms exceeds the second term by 6, find three terms.
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Three numbers are in A.P. If the sum of these numbers be 27 and the product 648, find the numbers.
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Find the four numbers in A.P., whose sum is 50 and in which the greatest number is 4 times the least.
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The sum of three numbers in A.P. is 12 and the sum of their cubes is 288. Find the numbers.
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If the sum of three numbers in A.P. is 24 and their product is 440, find the numbers.
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The angles of a quadrilateral are in A.P. whose common difference is 10°. Find the angles.
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Find the sum of the following arithmetic progression :
50, 46, 42, ... to 10 terms
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Find the sum of the following arithmetic progression :
1, 3, 5, 7, ... to 12 terms
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Find the sum of the following arithmetic progression :
3, 9/2, 6, 15/2, ... to 25 terms
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Find the sum of the following arithmetic progression :
41, 36, 31, ... to 12 terms
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Find the sum of the following arithmetic progression :
a + b, a − b, a − 3b, ... to 22 terms
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Find the sum of the following arithmetic progression :
(x − y)2, (x2 + y2), (x + y)2, ... to n terms
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