Homework Explained - Math Practice 101

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Grade 6 HMH Go Math - Answer Keys


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  Problem Solving + Applications  

  • Question 14 (request help)

    Jane’s backyard is shaped like a parallelogram. The base of the parallelogram is 90 feet, and the height is 25 feet. What is the area of Jane’s backyard?

  •     \(\text{ft}^{2}\)
  • Question 15 (request help)

    Jack made a parallelogram by putting together two congruent triangles and a square, like the figures shown at the right. The triangles have the same height as the square. What is the area of Jack’s parallelogram?

  •     \(\text{cm}^{2}\)
  • Question 16 (request help)

    The base of a parallelogram is 2 times the parallelogram’s height. If the base is 12 inches, what is the area?

  •     \(\text{ft}^{2}\)
  • Question 17 (request help)

    Verify the Reasoning of Others Li Ping says that a square with 3-inch sides has a greater area than a parallelogram that is not a square but has sides that have the same length. Does Li Ping’s statement make sense? Explain.

  • Type below:
  • Question 18 (request help)

    Find the area of the parallelogram.

  •     \(\text{in.}^{2}\)

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