2022 Oklahoma Academic Standards for Mathematics (OAS-M) — Oklahoma
This Oklahoma-added strand is explicitly included in the 2022 Oklahoma Academic Standards for Mathematics. This Grade 11 CCRA reporting domain maps to 8 practice skills and 8 representative questions from the playable bank.
2022 Oklahoma Academic Standards for Mathematics (OAS-M) — Oklahoma
Oklahoma’s OSTP math is built on the 2022 Oklahoma Academic Standards for Mathematics rather than a national shared blueprint. The state math standards page notes that Statistics & Probability and Precalculus were added in the 2022 revision, and Precalculus includes a Trigonometry strand.
OSTP uses the Independent / state-specific framework (by grade domains structure).
Oklahoma State Department of Education – State Testing Resources
Oklahoma State Department of Education – Mathematics
2022 Oklahoma Academic Standards for Mathematics (OAS-M, February 2022) — four content strands (Number & Operations, Algebraic Reasoning & Algebra, Geometry & Measurement, Data & Probability) for PK-7 + Pre-Algebra, plus Algebra I / Geometry / Algebra II / Precalculus / Statistics & Probability course standards
Four data sets show the number of laps run in five trials. Which set has the least standard deviation?
Set A:
Set B:
Set C:
Set D:
Set B has mean with repeated values near the center (), giving the smallest standard deviation, about . The other sets include values farther from their means.
Five afternoon temperatures, in degrees Fahrenheit, are and Which data set has the same mean?
The original mean is . The set also has mean , so the means match.
The distances, in miles, run on seven days are and Which data set has the same median?
In order, the original values have middle value , so the median is . The set also has median , so the medians match.
From a table, 7 are games won AND played at home and 21 total are games played at home. Find the conditional probability of winning given a home game (simplified fraction).
.
In three bowling games, Alex rolled scores of , , and . In a fourth game, the score was . The mean score over the four games is . What is the value of ?
Four games with a mean of total . Since , .
A fundraiser uses a raffle drum divided into equal sections (A, B, and C) for ticket draws. After random draws, the counts were:
| Section | Draws |
| :-- | --: |
| A | |
| B | |
| C | |
The drum's pick-up opening favors some sections over others. Which change would most likely make the drum fair?
Three equal sections should each be drawn about times (). Section B was drawn only times (), so its pick-up opening is too small, and section C was drawn times (), so its opening is too large. Enlarging the opening for section B by shrinking the opening for section C shifts access from the over-favored section to the under-favored one.
The mass of a chemical sample is modeled by , where is the number of days after an initial measurement. According to the model, by what percent does the mass of the sample decrease each day?
The factor means that each day the mass is of the previous day's mass, so the daily decrease is .
What is the mode of ?
The mode is the most frequent value; appears twice while every other value appears once.
The OSTP placement starts with this test's real coverage map and finds the right difficulty.