Simplify the logarithmic expression. Express powers as factors. log_(3)z^6 log_(3)z^6= square (Type an exact answer in simplified form.)

Determine if the statement is true or false. A tetrahedron has the same number of faces as vertices. Choose the correct choice below. True False

Find the first four terms of the sequence given by the following. $a_{n}=36-5(n-1),n=1,2,3\ldots $ $\square ,\square ,\square ,\square $

In one study on rideshare distances, the median rideshare distance was 175 miles. A histogram of the data set was skewed to the left.Which of the following values for the mean rideshare distance is most plausible? 21.2 miles 23.5 miles 5.7 miles The most plausible value for the mean is $\square $ because when the data set is skewed to the left, the mean is $\square $

Factor using the sum or difference of cubes.(Check by multiplying.) $y^{3}+64$ Part 1 of 2 Factor using the sum or difference of cubes. $y^{3}+64=(y+4)(y^{2}-4y+16)$ Part: $1/2$ Part 2 of 2 Check: $(y+4)(y^{2}-4y+16)=y^{3}-\square y^{2}+\square y+\square y^{2}-16y+64=y^{3}+64$

What is the best way to choose random numbers? Have someone else choose them for you Pick the first ten Use a random number generator Choose only the data points that look to be the best fit ones

Solve for y in the equation below. Round your answer to the nearest hundredth. Do not round any intermediate computations. $e^{y+9}=2$ $y=$ $\square $

Convert your $(x,lny)$ model from the previous slide to an exponential model. A) $y=2.2(1.8)^{x}$ B) $y=5.0(1.5)^{x}$ C) $y=3.3(1.5)^{x}$ D) $y=10.0(1.8)^{x}$ E) $y=8.2(1.5)^{x}$

Use the elimination method to solve the system of equations. $3x+2y=16$ $2x-2y=4$ A. $(2,4)$ B. $(4,2)$ C. $(5,3)$ D $(4,14)$

1. Addie has a box containing $5.1\times 10^{2}$ hair ties. Each hair tie weighs $7.5\times 10^{-4}$ 5 x 10-4 kilograms. What is the total weight of Addie's hair ties?

Solve the equation. $\frac {5}{y+2}+\frac {3}{y-4}=\frac {8}{y+3}$ Select the correct choice below and fill in any answer boxes in your choice. A. The solution set is $\{ \square \} $ (Simplify your answer.) B. There is no solution.