{ 17. If the }10 th term of an }AP is }52 and the }17 th term is }20 more than the }13 th }} term, find the AP.

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If the 10th term of an AP is 52 and 17th term is 20 more than its 13th term, find the AP.

10^{t h}

52

17^{t h}

20

13^{t h}

10^{t h}

17^{t h}

13^{t h}

The $17^{t h}$ term of $A P$ is $5$ more than twice it's $8^{t h}$ term. If the $11^{t h}$ term of the AP is $43$ , find its $n^{t h}$ term

3, 10, 17, . .

84

13^{t h}

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