Using Identities of Squared Functions - Math

Card 0 of 4

Question

Factor and simplify $\frac{\sin^2x-9}{\sin x-3}$ .

Answer

To reduce $\frac{\sin^2x-9}{\sin x-3}$ , factor the numerator: $\frac{(\sin x-3)(\sin x+3)}{\sin x-3}$

Notice that we can cancel out a $\sin x -3$ .

This leaves us with $\sin x +3$ .

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Question

Factor and simplify $\frac{\sin^2x-9}{\sin x-3}$ .

Answer

To reduce $\frac{\sin^2x-9}{\sin x-3}$ , factor the numerator: $\frac{(\sin x-3)(\sin x+3)}{\sin x-3}$

Notice that we can cancel out a $\sin x -3$ .

This leaves us with $\sin x +3$ .

Compare your answer with the correct one above

Question

Factor and simplify $\frac{\sin^2x-9}{\sin x-3}$ .

Answer

To reduce $\frac{\sin^2x-9}{\sin x-3}$ , factor the numerator: $\frac{(\sin x-3)(\sin x+3)}{\sin x-3}$

Notice that we can cancel out a $\sin x -3$ .

This leaves us with $\sin x +3$ .

Compare your answer with the correct one above

Question

Factor and simplify $\frac{\sin^2x-9}{\sin x-3}$ .

Answer

To reduce $\frac{\sin^2x-9}{\sin x-3}$ , factor the numerator: $\frac{(\sin x-3)(\sin x+3)}{\sin x-3}$

Notice that we can cancel out a $\sin x -3$ .

This leaves us with $\sin x +3$ .

Compare your answer with the correct one above

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