The first and last term of an AP are 4 and 81 respectively. if the common difference is 7, how many terms are there in the AP ans what is their sum.
Answers
Answered by
101
use the formulae an=a+(n-1) ×d
an=81
a=4
d=7
81=4+(7n-7)
81=-3+7n
81+3=7n
84=7n
n=84÷7
an=81
a=4
d=7
81=4+(7n-7)
81=-3+7n
81+3=7n
84=7n
n=84÷7
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Answered by
76
Tn=a+(n-1)d :
81=4+(n-1)7 :
81-4=7n-7 :
77+7=7n :
84=7n :
n=84/7 :
n = 12
There are 12 term in an ap
S12=12/2[2a+(n-1)d]
81=4+(n-1)7 :
81-4=7n-7 :
77+7=7n :
84=7n :
n=84/7 :
n = 12
There are 12 term in an ap
S12=12/2[2a+(n-1)d]
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