, a = 10, d = 7 - 10 = -3 l= -62
1= a + (n - 1)d
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1
Step-by-step explanation:
Here we are given last term(l)= 350 , a= 17 and d= 9 l= a+(n-1)d 350= 17+(n-1)9 350-17= (n-1)9 333/9= n-1 37+1= n 38=n so we have total number of terms 38 and we know sum= n/2(a+l) after putting all values in formula sum= 38/2(17+350) sum= 19*367 sum=6973
Let first term of AP = a
Last term of AP = l
common difference = d
l =a + (n-1)*d
=>350 = 17 + (n-1)*9 (Given l =350, a = 17 and d = 9)
=>350-17 = (n-1)*9
=>333 = (n-1)*9
=>n-1 = 333/9
=> n-1 = 37
=>n = 37+1
=> n =38
Now sum of AP = (n/2)*(a + l)
=> (38/2)*(17 + 350)
=> 19*367
=> 6973
So number of terms in AP is 38 and sum is 6937
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4
n=4 is the correct answer and mark me as brainlist and folow me
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