MSTAR Practice Worksheet
Grade 6 Mathematics · Standard 6.GR.4
These are MSTAR-style questions written for this curriculum to rehearse the format. They are not official Maryland assessment items. MSTAR — Maryland's new state test, first given in spring 2027 — uses the same kinds of questions you see here: selected response, select-all, two-part evidence questions, and written responses.
Warm up with the lesson's core skills — one best answer each.
A square pyramid has a base edge of 5 in and a slant height of 7 in. What is the surface area?
How many lateral (triangular) faces does a square pyramid have?
What is the area of one triangular face with base 8 in and slant height 6 in?
A square pyramid has a base area of 49 cm² and a total lateral area of 84 cm². What is the surface area?
Your first gift box is a square pyramid with a base edge of 7 in and a slant height of 9 in. How much wrapping paper (total surface area) covers it?
Before adding the base, you need the area of just one triangular face of a gift box with base edge 8 in and slant height 5 in. What is it?
These match the state test's formats: two-part questions, select-all, and written responses.
Part A
A square pyramid has a base measuring 6 m by 6 m and four triangular faces, each with a base of 6 m and a slant height of 5 m. What is its surface area?
Fill in the bubble next to the one best answer.
Part B
Answer Part A before Part B — Part B asks about your reasoning.
Why does a pyramid's surface area use the slant height rather than the vertical height?
Select ALL statements that are true about the surface area of a pyramid:
Mark the box next to EVERY answer that is true. More than one is correct.
Answer in writing, the way the state test's constructed responses work.
Two pyramids have the same base area (64 in²) but different slant heights. Pyramid A has slant height 6 in and Pyramid B has slant height 10 in. How much more surface area does Pyramid B have? Why does slant height affect surface area but NOT base area?
Write your answer in complete sentences. Show or explain your mathematical thinking.