Project ID:
5000000041
Accepted:
Template:
Question:
Without multiplying, find the degree of the product of polynomials $p$ and $q$.
Question Row 1:
$p(x)=x^4+2x^3-3x+1$\\
$q(x)=5x^7-3x^4+12x^3-3x+5$
Answer Row 1:
*$11$, $7$, $4$, $28$
Question Row 2:
$p(x)=7-x^6-2x^7+x^{10}$\\
$q(x)=2-5x-2x^2+4x^3$
Answer Row 2:
*$13$, $10$, $3$, $30$
Question Row 3:
$p(x)=\sqrt2x-1$\\
$q(x)=3\sqrt2x$
Answer Row 3:
*$2$, $1$, $0$, $3$
Question Row 4:
$p(x)=x^{100}-x^{99}$\\
$q(x)=2x^{99}$
Answer Row 4:
*$199$, $990$, $100$, $99$
Question Row 5:
$p(x)=x^7+x^{10}-x^9$\\
$q(x)=1-2x-5x^7+3x^2$
Answer Row 5:
*$17$, $7$, $10$, $9$
Question Row 6:
$p(x)=4x^3+2x^2-10x+6$\\
$q(x)=\frac12x^4-\frac12$
Answer Row 6:
*$7$, $4$, $12$, $3$
Question Row 7:
$p(x)=\sqrt3x^4-2$\\
$q(x)=\sqrt3x^6+1$
Answer Row 7:
*$10$, $6$, $4$, $24$
Question Row 8:
$p(x)=-x^4-\sqrt2x^3$\\
$q(x)=-x^3-\sqrt3x^2$
Answer Row 8:
*$7$, $4$, $3$, $12$
Tex:
% tiket 32668
\MsrTabulka[1pt]{0.5\linewidth}{0.5\linewidth}
\pocetsloupcu{4}