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$$\left(x^{2}-y\right)^{6}$$
Algebra
Chapter 8
Binomial Theorem
Section 2
Binomial Theorem for Positive Integral Indices
Polynomials
Campbell University
Oregon State University
McMaster University
Harvey Mudd College
Lectures
01:32
In mathematics, the absolu…
01:11
01:08
$x^{2} y^{\prime \prime}(x…
04:48
$$y^{\prime \prime \prime}…
11:11
01:04
$$x^{6 a}-y^{3 b}$…
05:05
07:47
$$y^{\prime \prime}-5 y^{\…
03:40
$\left(x^{2}+x\right) y^{\…
01:36
$$(x-2 y)^{3}$$
00:26
$$\left(\frac{2 x^{-1}}{y}…
03:45
00:50
$$\left(\frac{-2 y^{2}}{x}…
11:12
$$6 x^{3} y^{\prime \prime…
05:41
$$e^{2 x}-6 e^{x}$$
03:33
$x^{3} y^{\prime \prime \p…
04:12
$y=-x^{3}-6 x^{2}-9 x-4$
07:22
$$6 y^{\prime \prime}+y^{\…
07:13
$$x^{2} y^{\prime \prime}+…
07:30
00:45
$$\left(2 x^{-1} y^{2}\rig…
Factor.$$6 x^{4}-6…
So we have to read the general time. In the expansion of X squared minus Y to the power six. We know that the general term in the expansion of A plus B to the power and is NCR eight to the bar and minus R. And D B to the bar. So for x squared minus wire to the part six It will be equals two x squared. We will because 2 -6 and And it will be equals two six. So there's an all time tr plus one will be equals two six C. R. In two X squared to the power six minus R into minus Y to the par. Right? So it will be six factorial upon R. Factorial in to six minus R. Factorial into X. To the power To the par six -R. Into my next one to the par. And to wear to the party are it will be minus went to the park are. Six factorial upon R factorial in 26 minus R. Factorial will be X to the power two A -2 are. And to where to the par. So this is the general term for X squared minus wire to the politics. I hope you understand the solution. Thank you.
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