find the 22 term of ap in which dequals 7 and 22 term is 149
adithya02:
Question is confusing
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Answered by
1
Hey... 22 term is already given.... We have to find sum of 22 terms??.......
Assuming that we have to find sum,
d=7
T22=149
a+21d=149
a=149-21(7)=2
Now,
S22=22/2(2*2+21*7)
=11(151)
=1661
Assuming that we have to find sum,
d=7
T22=149
a+21d=149
a=149-21(7)=2
Now,
S22=22/2(2*2+21*7)
=11(151)
=1661
Answered by
3
I'm assuming we have to find the sum of 22 terms
d = 7
T22 = 149
a + (n-1)d = 149
a + 21*7 = 149
a + 147 = 149
a = 2
Now
Sn = n/2 [2a + (n-1)d]
S22 = 22/2 [2*2 + (22-1)7]
= 11 [ 4 + 21*7 ]
= 11 [147 + 4]
= 11 * 151
= 1661
d = 7
T22 = 149
a + (n-1)d = 149
a + 21*7 = 149
a + 147 = 149
a = 2
Now
Sn = n/2 [2a + (n-1)d]
S22 = 22/2 [2*2 + (22-1)7]
= 11 [ 4 + 21*7 ]
= 11 [147 + 4]
= 11 * 151
= 1661
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