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Algebra II

(a)To calculate: The value of P(2) without a calculator using both forms of the polynomial.The value of P (2) is 236.(b)The least amount of arithmetic operations was performed in (c) usingHorner's method.

Rivka Thorpe 2021-03-18

if(x-1) is a factor of p(x), then
a)p(0)=1
b)p(1)=0
c)p(-1)=0
d)p(0)=-1

FobelloE 2021-03-15

Use back-substitution to solve the system of linear equations.
${\begin{cases} x & - y & + 5 z & = 26 \\ y & + 2 z & = 1 \\ z & = 6 \end{cases}$
(x,y,z)=()

beljuA 2021-03-15

Determine whether the two equations are equivalent.
$x = \sqrt{64}, x = 8$

permaneceerc 2021-03-15

To find: A positive inverse for 210 modulo 13.

pedzenekO 2021-03-11

$\ln (x - 2) = 5$ in exponential form

Tobias Ali 2021-03-11

Find all solutions to the congruence
$6 x \equiv 9 (b mod 45)$

Lipossig 2021-03-11

The exponential function $f (x) = 42.2 (1.56)^{x}$ models the average amount spent, f(x), in dollars, at a shopping mall after x hours. What is the average amount spent, to the nearest dollar, after four hours?

he298c 2021-03-11

Construct the augmented matrix that corresponds to the following system of equations.
$5 + \frac{8 x}{5} = y$
$2 z - 3 (x - 3 y) = 0$
$2 x - y = 3 (x - 4 z)$

FizeauV 2021-03-11

Consider a capital budgeting problem with seven projects represented by binary (0 or 1) variables $X_{1}, X_{2}, X_{3}, X_{4}, X_{5}, X_{6}, X_{7}$ . Write a constraint modeling the situation in which only 2 of the projects from $1, 2, 3 a n d 4$ must be selected. Write a constraint modeling the situation in which at least 2 of the project from $1, 3, 4, a n d 7$ must be selected. Write a constraint modeling the situation project 3 or 6 must be selected, but not both. Write a constraint modeling the situation in which at most 4 projects from the 7 can be selected.

Mylo O'Moore 2021-03-10

To check: The values $x = 2$ and $x = - 2$ are solutions.

Chaya Galloway 2021-03-10

A system of linear equations is given below.
$2 x + 4 y = 10$
$- \frac{1}{2} x + 3 = y$
Find the solution to the system of equations.
A. (0, -3)
B. (-6, 0)
C. There are infinite solutions.
D. There are no solutions.

DofotheroU 2021-03-10

Use Cramer's rule to solve the given system of linear equations.
$x_{1} - x_{2} + 4 x_{3} = - 2$
$- 8 x_{1} + 3 x_{2} + x_{3} = 0$

Annette Arroyo 2021-03-10

Solve the system of equations:
$2 x + 3 y = - 4$
$3 x + 2 y = - 1$

shadsiei 2021-03-09

$(2^{2} x) - 10 (2^{x}) + 16 = 0$ (Hint: Let $y = 2^{x}$ ).

defazajx 2021-03-09

Need to calculate:The factorization of $x^{3} + 4 x^{2} + 3 x + 12$ .

BenoguigoliB 2021-03-09

Calculate: Polymomial equation with real coefficients taht has roots 3, 1 - i.

floymdiT 2021-03-09

Perform the indicated divisions of polynomials by monomials.
$\frac{14 x y - 16 x^{2} y^{2} - 20 x^{3} y^{4}}{- x y}$

Kyran Hudson 2021-03-08

Describe a use for the Remainder Theorem.

Rui Baldwin 2021-03-08

Perform the indicated divisions of polynomials by monomials.
$\frac{13 x^{3} - 17 x^{2} + 28 x}{- x}$

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