Math, asked by afnan9893, 1 year ago

if the 17th term of an AP exceeds the 10th term by 7 find the AP?

Answers

Answered by H4MDAN
16

Answer:

a17 = a10 +7

a + 16d = a + 9d +7

a +16d -(a+9d) = 7

a +16d -a - 9d = 7

7d = 7

Therefore d = 1

Step-by-step explanation:


H4MDAN: The question cannot be " Find the Ap" it is most likely . "Find the common Diffrence"
bhabeshdas40: put d in any equation
bhabeshdas40: then will be find the first term, then you can find the AP
H4MDAN: This is the orginal question https://www.teachoo.com/1603/513/Ex-5.2--10---If-17th-term-of-AP-exceeds-its-10th-term-by-7/category/Ex-5.2/
afnan9893: what if find the AP comes
bhabeshdas40: u can't find the ap because there's no way to find a
bhabeshdas40: without a we can't find ap
Answered by Anonymous
9

☺ Hello mate__ ❤

◾◾here is your answer...

Given, 17th term exceeds its 10th term by 7.

It means a17 = a10 + 7         ........eq(1)

Here, a17 is the 17th term and a10 is the 10th term of an AP.

Using formula an=a+(n−1)d,   to find nth term of arithmetic progression, we get

a17=a+(16)d      ..........eq (2)

a10=a+(9)d    .........eq(3)

Putting (2) and (3) in equation (1), we get

a+16d=a+9d+7

⇒7d=7

⇒d=7/7=1

I hope, this will help you.

Thank you______❤

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