Use a grapher to conjecture whether the equation is likely to be an identity. If it is not, give a counter example.
$\sin ^{4} x \cos ^{2} x=\cos ^{2} x+\sin ^{4} x-\cos ^{6} x$

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The Answer of Use a grapher to conjecture whether the equation is likely to be an identity. If it is not, give a counter example.
$\sin ^{4} x \cos ^{2} x=\cos ^{2} x+\sin ^{4} x-\cos ^{6} x$

Use a Grapher to Conjecture Whether the Equation Is Likely sin⁡4xcos⁡2x=cos⁡2x+sin⁡4x−cos⁡6x\sin ^{4} x \cos ^{2} x=\cos ^{2} x+\sin ^{4} x-\cos ^{6} xsin4xcos2x=cos2x+sin4x−cos6x

Use a Grapher to Conjecture Whether the Equation Is Likely $\sin ^{4} x \cos ^{2} x=\cos ^{2} x+\sin ^{4} x-\cos ^{6} x$