Geometry and Trigonometry - Area and volume — Quiz 1

Questions in this quiz (10)

1. What is the area, in square inches, of a rectangle with a length of $$9$$ inches and a width of $$5$$ inches?

   • $$14$$
   • $$45$$
   • $$18$$
   • $$90$$

2. The area of a square is $$81$$ square inches. What is the side length, in inches, of this square?

   • $$9$$
   • $$18$$
   • $$27$$
   • $$81$$

3. The lengths of two sides of a triangle are $$5$$ centimeters and $$7$$ centimeters. If the perimeter of the triangle is $$20$$ centimeters, what is the length, in centimeters, of the third side?

   • $$8$$
   • $$6$$
   • $$12$$
   • $$20$$

4. A rectangle has a length of $$15$$ and a width of $$4$$. What is the perimeter of the rectangle?

   • $$19$$
   • $$38$$
   • $$60$$
   • $$30$$

5. What is the area of a rectangle with a length of $$12$$ centimeters and a width of $$9$$ centimeters?

   • $$21cm^2$$
   • $$54cm^2$$
   • $$108cm^2$$
   • $$216cm^2$$

6. What is the area of a rectangle with a length of $$6$$ centimeters and a width of $$3$$ centimeters?

   • $$9cm^2$$
   • $$18cm^2$$
   • $$27cm^2$$
   • $$36cm^2$$

7. What is the area, in square feet, of a triangle with a base of $$10$$ feet and a height of $$6$$ feet?

   • $$16$$
   • $$30$$
   • $$60$$
   • $$120$$

8. A cube has a side length of $$4$$ inches. What is the volume of the cube, in cubic inches?

   • $$16$$
   • $$32$$
   • $$48$$
   • $$64$$

9. The figure shows a right rectangular prism with length $$6$$ centimeters, width $$2$$ centimeters, and height $$3$$ centimeters. The volume $$V$$ of a right rectangular prism is $$lwh$$, where $$l$$ is the length of the prism, $$w$$ is the width of the prism, and $$h$$ is the height of the prism. What is the volume, in cubic centimeters, of the prism?

   • $$36$$
   • $$24$$
   • $$12$$
   • $$11$$

10. A rectangular box has a volume of $$96$$ cubic inches. Its length is $$8$$ inches and its width is $$3$$ inches. What is the height, in inches, of the box?

    • $$2$$
    • $$3$$
    • $$4$$
    • $$6$$