Estimate sqrt (172) to the nearest tenth. square
4. 630,000div 100=underline ( )
Solve for x. Write your answer as an improper fraction. (2x)/(x-3)=(3)/(x-3) (1 point) x= square
Divide the following expressions. Write your answer as a fraction. Note: We are not solving for x. Just simplifying. (1 point) (3x)/(x^2)-xdiv (6)/(x-1)= square
Write this set using interval notation: xin Rvert xleqslant 7 (-infty ,7) (-infty ,7] [7,infty ) [7,-infty )
16. Arrange the numbers in order from greatest to least. Use the original form of the number when you write your list. sqrt (150),11(4)/(9),4pi
(1) Write an absolute value equation that represents the graph shown. 4) Your answer should use the form vert x-avert =borvert x+avert =b where a and b are whole numbers, decimals, or simplified fractions. square
Add. -(1)/(3)+(4)/(5) Write your answer in simplest form. square
Given the function f(x)=-x-6 then what is f(x+2) as a polynomial in standard form? Answer Answer: square
Which equation represents the Inverse of the function f(x) f(x)=3x+1.5 f^-1(x)=0.5-3x f^-1(x)=(1)/(3)x-0.5 f^-1(x)=(1)/(3x+1.5) f^-1(x)=(1)/(3)x+1.5
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.
$Area=4\cdot 69$ $=\square \cdot (\square -\square )$
$2x+y=41$ $x=y-39$ $y=2x-41$ $y=-2x+41$ $x=2y+41$