If 26th term of an A.P is 150 find S51
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Answered by
1
T26 = a+25d
150 = a+25d
S51 = n/2 [2a+(n-1)d]
= (51/2) [2a+50d]
= 51 × (a+25d)
= 51×150
S51 = 7650
150 = a+25d
S51 = n/2 [2a+(n-1)d]
= (51/2) [2a+50d]
= 51 × (a+25d)
= 51×150
S51 = 7650
Answered by
2
Let 'a' be the first term and common difference 'd'
T26 = a + 25d
S51 = n/2 [ 2a + (n - 1)d]
S51 = 51/2 [ 2a + (51 - 1)d]
S51 = 51/2 [ 2a + 50d]
S51 = 51/2 x 2( a + 25d)
S51 = 51 ( a + 25d)
S51 = 51 x 150
S51 = 7650
T26 = a + 25d
S51 = n/2 [ 2a + (n - 1)d]
S51 = 51/2 [ 2a + (51 - 1)d]
S51 = 51/2 [ 2a + 50d]
S51 = 51/2 x 2( a + 25d)
S51 = 51 ( a + 25d)
S51 = 51 x 150
S51 = 7650
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