four lakh, eighteen thousand and eleven
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Answer:
Answer:
\huge{\underline{\underline{Given→}}}
Given→
\sf\green{A.P=3,9,15,........}A.P=3,9,15,........
\huge{\underline{\underline{To\:Find→}}}
ToFind→
\sf\purple{→20th\:term\:of\:the\:given\:A.P}→20thtermofthegivenA.P
\huge{\underline{\underline{Answer→}}}
Answer→
a=3a=3
d=6d=6
\sf{\underline{\underline{\red{\implies{For\:20th\:term:-}}}}}
⟹For20thterm:−
an=a+(n-1)d
\sf\blue{→an=a+(n-1)d}→an=a+(n−1)d
\sf\blue{→a20=a+(20-1)d}→a20=a+(20−1)d
\sf\blue{→a20=a+19d}→a20=a+19d
\sf\blue{→a20=3+19(6)}→a20=3+19(6)
\sf\blue{→a20=3+114}→a20=3+114
\sf\blue{→a20=117}→a20=117
\sf{\boxed{\boxed{\pink{→a20=117✔}}}}
→a20=117✔
→→ So the 20th term of the given A.P is 117 which is the required answer.
HOPE IT HELPS.
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