the sum of first term of an ap is 33 if the product of the first and the third term exceeds the second term by 29 find the AP
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Let a - d, a, a + d be three terms of an AP.
Given that sum of the three terms is 33.
That is, a - d + a + a + d = 33
3a = 33
a = 33/3 =11
Product of the first term and third term exceeds the second term by 29.
(a - d)(a + d) = a + 29
When a = 11, d = 9, AP: 2, 11, 20
When a = 11, d = -9, AP:20, 11, 2
Given that sum of the three terms is 33.
That is, a - d + a + a + d = 33
3a = 33
a = 33/3 =11
Product of the first term and third term exceeds the second term by 29.
(a - d)(a + d) = a + 29
When a = 11, d = 9, AP: 2, 11, 20
When a = 11, d = -9, AP:20, 11, 2
choudhary11111:
Sir how we will get 2.11.20
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