19) 3sqrt (18)+3sqrt (12)+2sqrt (27)
What is an equation of the line that passes through the points (-3,1) and (-4,0) Answer Attempt 1 out of 2 square
The recursive formula to describe an arithmetic sequence is shown. Represent the sequence as a linear function. a_(1)=-3 a_(n)=a_(n-1)+2 Linear Function : A. 2n-5 -3+2n 2-3n
2. Vocabulary How does the word identity relate to the two sides of an equation such as 3x=2x+x
Simplify the polynomial expression: (7x^2+2x-9)/(7x+9)+(x+2)(x-3) Write your answer in standard form. (1 point) square
Write a possible equation for a polynomial whose graph has x-Axis intercepts at x=2,-(1)/(2),-3 P(x)=(x+2)(2x-1)(x-3) P(x)=(x+2)(x-2)(x-3) P(x)=(x-2)(2x+1)(x+3) P(x)=(x-3)(3x+1)(x+1)
If points C, D and Eare on a line and CD=20 and CE=32 what are the possible values of DE? The possible values of DE are square (Type your answer(s) as whole numbers. Use a comma to separate answers as needed.)
In Exercises 4 and 5, find the area of the polygon with the given vertices. T(0,-2),U(3,5),V(-3,5) A(-3,3),B(-3,-1),C(4,-1),D(4,3)
Solve by substitution: x=3y+4 3x-5y=8 Type your answer as an ordered pair (x,y) - no spaces square
5. y=(x-4)(x+3)(x+5) a. What is the domain of the function? b. What is the range of the function?
5 Cheddar cheese costs $\$ 4.25$ per pound. Which equation best represents y, the total cost of x pounds of cheddar cheese? Your answer
Simplify. $\frac {\frac {9}{2}-6}{1+\frac {7}{6}}$ $\square $
Find the partial sum. $\{ 38,31,24,17,\ldots \} ;S_{12}$
7. Find the coordinates of the intersection of the diagonals of the parallelogram with vertices $(-2,-4),(-4,4),(2,12)$ and $(4,4)$ 8. Three vertices of $\square ABCD$ are $A(1,5),B(1,1)$ and $D(2,2)$ Find the coordinates of the remaining vertex.
The GCF of $40c^{6}$ and $48c^{7}$ is $8c$ The missing exponent is __ The solution is $\square $
Find the solution(s) to each equation, or explain why there is no solution. $\sqrt {x+4}+7=5$
28. \( \left(\frac{112}{7}\right)^{\frac{1}{4}} \)
use the distributive property to remove the parentheses. $(2z^{4}-8z^{3}+3)4z^{5}$ Simplify your answer as much as possible.
$Area=4\cdot 69$ $=\square \cdot (\square -\square )$
$2x+y=41$ $x=y-39$ $y=2x-41$ $y=-2x+41$ $x=2y+41$
