MO MAP Algebra II Number and Quantity Practice

What the test measures

Number and Quantity skills

Extend the properties of exponents to rational exponents
Use properties of rational and irrational numbers
Perform arithmetic operations with complex numbers

Standards basis

Missouri Learning Standards (Mathematics K-5 and Mathematics 6-12; revised standards approved April 19, 2016) — Missouri

How the MO MAP reports it

Missouri’s MAP math is built from the Missouri Learning Standards and the state’s item specifications, not from a separate national testing framework. The standards are closely CCSS-aligned in structure, with grade-level and course-level domains used as the native reporting/coverage structure.

Blueprint & weighting

Missouri publishes grade-level and EOC blueprints, but the accessible official pages in this pass did not expose the domain-by-domain percentage tables. The assessment page states that item specifications organize expectations by domains/strands and that blueprints are available for grade-level and EOC assessments.

Official sources

Missouri Department of Elementary and Secondary Education — Missouri Learning Standards
Missouri Department of Elementary and Secondary Education — Mathematics
Missouri Department of Elementary and Secondary Education — Assessment

Practice by skill

Topics mapped to this domain

Try it now

8 free questions · 0/0 correct

Practice playeasy

Which expression is equivalent to $\sqrt{54}+\sqrt{24}$ ?

$\sqrt{54}=\sqrt{9 \cdot 6}=3\sqrt{6}$ and $\sqrt{24}=\sqrt{4 \cdot 6}=2\sqrt{6}$ . Adding like radical terms gives $3\sqrt{6}+2\sqrt{6}=5\sqrt{6}$ .

Practice playmedium

If $\Large p$ and $\Large q$ are positive, which expression is equivalent to $\Large \sqrt[6]{p^{18} q^{12}}$ ?

Divide each exponent by $\Large 6$ : $\Large p^{\tfrac{18}{6}} q^{\tfrac{12}{6}} = p^3 q^2$ .

Practice playmedium

The safe descent speed, in miles per hour, on a certain ramp can be estimated by multiplying the height of the ramp, in feet, by $50$ and then taking the square root of the product. According to this method, what is the estimated safe descent speed, in miles per hour, on a ramp that is $28$ feet high?

The product is $28 \cdot 50 = 1400$ . Factor $1400 = 100 \cdot 14$ , where $100$ is the largest perfect-square factor. So $\sqrt{1400} = \sqrt{100 \cdot 14} = 10\sqrt{14}$ , and $14 = 2 \cdot 7$ is square-free.