Montana PK-12 Mathematics Content Standards / Common Core State Standards for Mathematics (CCSS-M)-aligned Montana standards — Montana
Students solve equations of the forms px+q=r and p(x+q)=r and related word problems. This Grade 7 reporting domain maps to 2 practice skills and 8 representative questions from the playable bank.
Montana PK-12 Mathematics Content Standards / Common Core State Standards for Mathematics (CCSS-M)-aligned Montana standards — Montana
Montana’s MAST is a state-specific through-year assessment built by New Meridian and aligned to Montana’s academic content standards, not a Smarter Balanced-style claims/targets framework. The math blueprints organize content into grade-level strands/testlets that map directly to CCSS-M-derived Montana standards.
The blueprint publishes a through-year design of 12 strands/testlets per grade, with 1 strand per testlet, 2 reporting attributes per strand, and 9–13 items per testlet. It also specifies approximate item-type and DOK distributions, but does not publish percentage weighting by domain in the captured blueprint text.
Montana OPI MontCAS
Montana OPI - MasteryGuide Mathematics Assessment Specifications and Blueprints
Montana OPI - Montana MAST Math Testlets
Airline rules allow a carry-on bag to weigh at most pounds. A bag weighs pounds. What is the minimum decrease needed in the bag's weight, in pounds, so that it meets the rule?
The bag must weigh at most pounds. The minimum decrease is
Solve for : .
Subtract 4 from both sides: .
A band competition allows an instrument case's length, width, and height to total at most inches. A case measures inches in total. What is the minimum decrease needed in that total, in inches, so that the case meets the rule?
The total must be at most inches. The minimum decrease is
Solve for : .
Isolate : .
A library reading room must keep noise at a level of at most decibels. A meter shows decibels. What is the minimum decrease needed in the noise level, in decibels, so that the room meets the rule?
The noise level must be at most decibels. The minimum decrease is
Solve for : .
Isolate : .
In a school zone, a car must travel at a speed of at most miles per hour. A car is traveling at miles per hour. What is the minimum decrease needed in the car's speed, in miles per hour, so that it meets the speed limit?
The speed must be at most miles per hour. The minimum decrease is
What value of satisfies ?
Add to both sides: . Divide both sides by : .
The MAST placement starts with this test's real coverage map and finds the right difficulty.