What is the 4th term of 112 square root 2 a4 -112 square root 2 a4 112 square root 2 a5 -112 square root 2 a5
Binomial Theorem
-112
thanks
@abideinhim square root a4 or a5
If you know Pascal's Triangle and its applications, use that tool to find the coefficients.
\[a^8-8 \sqrt{2} a^7+56 a^6-112 \sqrt{2} a^5+280 a^4-224 \sqrt{2} a^3+224 a^2-64 \sqrt{2} a+16 \]\[-112 \sqrt{2} a^5 \]
the general term \(T_{r-1}\) of any binomial expansion say \((a+b)^n\) is given as-> \(\large T_{r-1}=~^nC_r(a)^{n-r}(b)^r\) you wanna find \(4^{th}\) term or we can say \(T_4\) so \(T_{r-1}=T_4\) so r=5 now just find out \(a,~b,~n\) and put them in the general term equation along with r to get the answer :)
the answer is D
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