Percentages — Quiz 5

Practice Percentages — Quiz 5 on The School of Mathematics (Percentages) with 9 scored questions at Advanced level. This set covers problems such as: “If the distance from Earth to the Moon is 2.4 \times 10^5 miles and the distance from Mars to the Sun is 1.…”; “To create a larger size of a container, the height of a cylinder is increased by 50%. By what percent must …”; “A school needs 20 volunteers for an event. The process involves selecting from a pool of students. Records …”. Work carefully, check explanations for misses, then retake to track improvement before test day.

Questions
9
Level
Advanced
Category
Percentages

Questions in this quiz (9)

  1. If the distance from Earth to the Moon is $$2.4 \times 10^5$$ miles and the distance from Mars to the Sun is $$1.5 \times 10^8$$ miles, what percent of the distance from Mars to the Sun is the distance from Earth to the Moon?

    • $$1.6%$$
    • $$0.16%$$
    • $$0.24%$$
    • $$2.4%$$
  2. To create a larger size of a container, the height of a cylinder is increased by 50%. By what percent must the radius increase for the volume to double?

    • $$15.5%$$
    • $$1.155%$$
    • $$11.55%$$
    • $$13.5%$$
  3. A school needs 20 volunteers for an event. The process involves selecting from a pool of students. Records show that only 50% of the students invited actually agree to volunteer, and of those who agree, 40% follow through and attend the event. If is trend continues, how many students should the school invite to have as close as possible to 20 volunteers at the event?

    • 80
    • 100
    • 120
    • 150
  4. On Monday, the value of Linda's investment increased by 15%. On Tuesday, the value then decreased by 10%. By what total percent did the value of her investment change over these two days?

    • 3.5% increase
    • 2.5% increase
    • 1.5% increase
    • No change
  5. During a sale, a furniture store offered a 30% discount on the original price of a sofa. Emily bought the sofa during the sale, but the cashier made a mistake. After applying the discount, the cashier calculated a 6% sales tax using the original price of the sofa instead of the discounted price. The amount by which Emily overpaid represents what percent of the original price of the sofa?

    • 1.8%
    • 2.1%
    • 2.4%
    • 3%
  6. How many liters of a 90% sugar solution would you need to add to 4 liters of a 20% sugar solution to obtain a 50% sugar solution?

    • 1.5
    • 2
    • 2.5
    • 3
  7. The salinity saturation of a tank is found by dividing the amount of salt the tank water currently has per liter by the maximum salt-holding capacity per liter of the tank water and then converting that number into a percentage. If the tank currently has $$7.2$$ grams of salt per liter of water and the maximum salt-holding capacity is $$10.8$$ grams per liter, what is the salinity saturation level of the tank, to the nearest percent?

    • $$65%$$
    • $$67%$$
    • $$75%$$
    • $$70%$$
  8. The value of $$n$$ is decreased by $$40\%$$, then increased by $$40\%$$. Compared to its original value, the value of $$n$$ is now:

    • $$16%$$ smaller
    • $$20%$$ smaller
    • $$16%$$ larger
    • $$20%$$ larger
  9. A salesperson receives a base salary of $$150$$ per week and a commission of $$8\%$$ on all sales. What must the total sales be in a week for the salesperson to earn $$410$$ in total weekly income?

    • 3250
    • 260
    • 410
    • 720
1
Question 1 of 98 remaining
No time limit
11%Progress
0 / 9 answered
1
Question 1of 9
1 point

Related quizzes

Frequently asked questions

How many questions are in Percentages — Quiz 5?

This practice set includes 9 questions. Finish in one sitting when possible, then review incorrect answers before retaking.

What topic does Percentages — Quiz 5 cover?

Percentages — Quiz 5 focuses on Percentages. Questions follow exam-style wording and difficulty so you can practice the skills tested on major Percentages assessments. These are practice materials, not official exam questions.

How is Percentages — Quiz 5 scored?

Your score is the percentage of correct answers. A typical passing score is 80%. After you finish, review each miss with the available explanations on The School of Mathematics.

Comments

Share your thoughts or ask a question. Comments are moderated before publication.

Loading comments…

Leave a comment