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If , which of the following is equivalent to ?

Two investments were made as shown in the table above. The interest in Account A is compounded once per year. Which of the following is true about the investments?

Thomas installed a new stove in his restaurant. At the time of installation, the stove had a value of $800. Thomas estimates that each year the value of the stove will depreciate by 20% of the previous year’s estimated value. What is the estimated value of the stove exactly 2 years after Thomas installed it?

Rita’s total bill at a restaurant was $25.00, including tax. If she left a tip of 20% of the total bill, what was the amount of the tip?

The regular price of a shirt at a store is $\$11.70$. The sale price of the shirt is $80\%$ less than the regular price, and the sale price is $30\%$ greater than the store's cost for the shirt. What was the store’s cost, in dollars, for the shirt? (Disregard the $\$$ sign when entering your answer. For example, if your answer is $\$4.97$, enter $4.97$)

The town has a total of 6,000 voters. Based on the table, what is the best estimate of the number of voters who plan to vote for Candidate A?

What number is 20% greater than 60 ?

Out of $300$ seeds that were planted, $80\%$ sprouted. How many of these seeds sprouted?

A box contains $13$ red pens and $37$ blue pens. If one of these pens is selected at random, what is the probability of selecting a red pen? (Express your answer as a decimal or fraction, not as a percent.)

According to a set of standards, a certain type of substance can contain a maximum of $0.001\%$ phosphorus by mass. If a sample of this substance has a mass of $140$ grams, what is the maximum mass, in grams, of phosphorus the sample can contain to meet these standards?

The table above shows the number of people who work in the Human Resources and Accounting departments of a company and the highest level of education they have completed. A person from one of these departments is to be chosen at random. If the person chosen works in the Human Resources department, what is the probability that the highest level of education the person completed is a master’s degree?

The scatterplot shows the relationship between two variables, $x$ and $y$.

Which of the following equations is the most appropriate linear model for the data shown?

$37\%$ of the items in a box are green. Of those, $37\%$ are also rectangular. Of the green rectangular items, $42\%$ are also metal. Which of the following is closest to the percentage of the items in the box that are not rectangular green metal items?

Anita created a batch of green paint by mixing 2 ounces of blue paint with 3 ounces of yellow paint. She must mix a second batch using the same ratio of blue and yellow paint as the first batch. If she uses 5 ounces of blue paint for the second batch, how much yellow paint should Anita use?

The median of the scores for group B is how much greater than the median of the scores for group A?

The scatterplot shows the relationship between $x$ and $y$. A line of best fit is also shown.

Which of the following is closest to the slope of the line of best fit shown?

Each year, the value of an investment increases by $0.49\%$ of its value the previous year. Which of the following functions best models how the value of the investment changes over time?

A certain park has an area of $\mathrm{11,863,808}$ square yards. What is the area, in square miles, of this park? $\left(1 \text{mile}=\mathrm{1,760} \text{yards}\right)$

How many teaspoons are equivalent to $44$ tablespoons? $\left(3 \text{teaspoons}=1 \text{tablespoon}\right)$

For a certain rectangular region, the ratio of its length to its width is $35$ to $10$. If the width of the rectangular region increases by $7$ units, how must the length change to maintain this ratio?

The ratio $x$ to $y$ is equivalent to the ratio $12$ to $t$. When $x=156$, what is the value of $y$ in terms of $t$?

The number $a$ is $60\%$ greater than the positive number $b$. The number $c$ is $45\%$ less than $a$. The number $c$ is how many times $b$?

The value of a collectible comic book increased by $167\%$ from the end of $2011$ to the end of $2012$ and then decreased by $16\%$ from the end of $2012$ to the end of $2013$. What was the net percentage increase in the value of the collectible comic book from the end of $2011$ to the end of $2013$?

If a caller last Monday who asked about his or her bill is selected at random, which of the following is closest to the probability that the customer also asked for repairs?