what is the first term of the quotient of the following division problem?\n$(x^{3}-1)div(x +…

what is the first term of the quotient of the following division problem?\n$(x^{3}-1)div(x + 2)$\n-0.5\n1\n$x^{2}$\n$x^{4}$

what is the first term of the quotient of the following division problem?\n$(x^{3}-1)div(x + 2)$\n-0.5\n1\n$x^{2}$\n$x^{4}$

Answer

Answer:

C. $x^{2}$

Explanation:

Step1: Divide leading terms

Divide the leading - term of the dividend $x^{3}-1$ (which is $x^{3}$) by the leading - term of the divisor $x + 2$ (which is $x$). $\frac{x^{3}}{x}=x^{2}$ This $x^{2}$ is the first term of the quotient when performing polynomial long - division of $(x^{3}-1)\div(x + 2)$.