Becky is drafting an hexagon with lines extended at each vertex, forming exterior angles that are supplementary to the interior. Determine the sum of the exterior angle. (1 point) 180 270 90 360

Use properties of equality to solve the equation and check your solution. 14=(6+z)/(-2) z= square

1. Using your knowledge of radicals, choose the answer that best displays the following radical in simplest form. sqrt (72x^2y^5z^10) 6xy^2z^5sqrt (2y) 3x^2y^5sqrt (8z^10) 6x^2z^10sqrt (2y^5) 6yz^5sqrt (5x)

Solve -8x+5x-9=3 The solution is x=square

Writing an Expression in Exponential Form In Exercises 1 and 2, rewrite the expression in exponential form. 1. 2cdot 2cdot 2cdot 2cdot 2cdot 2 5cdot 5cdot 5cdot 5cdot 5cdot 5 Evaluating an Exponential Expression In Exercises 3-14 evaluate the expression. 6. 6^3 3. 3^2 4. 4^3 5. 2^6 7. ((1)/(4))^3 8. ((4)/(5))^4 9. (-5)^3 10. (-4)^2 11. -4^2 12. -(-7)^3 13. (-1.2)^3 14. (-1.5)^4 Exercises Within Reach

How many different committees with 4 members can be formed from a group of 0 students (Order is not important.) This is a Select scenario, so there will be square v committees. square Combination Permutation

Two lines are parallel in Euclidean Geometry if they are in the same plane and never intersect (1 point) True False

Simplify the expression. (1 point) x^3cdot x^8= square

Solve for m. E=mc^2 m=([?])/([2)

4) What is the average rate of change in gasoline prices from June 2008 to June 2025? Round this answer to two decimal places AFTER you have calculated your answer. Average rate of change: (new-olh)/(change in time) Show your work! No work=no credit! Edit View Insert Format Tools Table The price of a gallon of gas from 2008 3.2. The price of a gallon of gas in 2025 is 3.4.

Hot Questions

Find the perimeter of the triangle with these vertices. $(4,3),(-3,3),(-3,-3)$ Give an exact answer (not a decimal approximation). Simplify your answer as much as possible.

) Select all the factor pairs of 28. 4 and 6 2 and 14 3 and 7 1 and 28 4 and 7 3 and 9

8) $\frac {2\sqrt [5]{5p^{2}}}{\sqrt [5]{16p}}$

Solve. $6x^{\wedge }4-7x^{\wedge }2+2=0$

8. Which of these below correctly solves for yof the equation $3x-2=4y+5$ $y=-3x-5$ $y=-\frac {3}{4}x+\frac {7}{4}$ $y=\frac {3}{4}x-\frac {7}{4}$ $y=3x+5$

2. What value of x makes this equation true? $6-x=5x+30$

4)) Find the number that makes the ratio equivalent to $2:11$ $\square :88$

5) Solve the equation below for III. $-8=\frac {m+7}{-4}$

Solve the equation a $0=x^{3}-4x^{2}-21x$ b $2x^{4}-6x^{3}=12x^{2}-36x$

\( 3 x + 2 \longdiv { 9 x ^ { 3 } + 2 7 x ^ { 2 } + 1 7 x + 2 } \)