STAAR Algebra I Linear Functions, Equations, and Inequalities. Practice it free.

Analyze and solve linear relationships represented algebraically, graphically, and in context. This Algebra I reporting domain maps to 32 practice skills and 8 representative questions from the playable bank.

Algebra I132 mapped skills
What the test measures

Linear Functions, Equations, and Inequalities skills

  1. write, solve, and graph linear equations and inequalities

  2. analyze slope, intercepts, rate of change, and linear functions

  3. represent linear relationships using tables, graphs, equations, and words

  4. model and solve linear real-world problems

  5. TEKS mathematical process standards applied to Algebra I content

Standards basis

Texas Essential Knowledge and Skills (TEKS) for Mathematics — Texas

How the STAAR reports it

STAAR math is a Texas state assessment built on the Texas Essential Knowledge and Skills (TEKS), not a Common Core framework. Texas publishes explicit STAAR reporting categories by grade/course, with item reporting aligned to TEKS content strands and student expectations.

Blueprint & weighting

TEA’s publicly visible STAAR Mathematics Resources page does not publish item weights in the page content reviewed here. The category structure is explicit, but no percentage blueprint was visible in the sourced materials.

Try it now

8 free questions · 0/0 correct

Practice playeasy

What is the yy-intercept of the line y=34x7y = \dfrac{3}{4}x - 7?

In y=mx+by = mx + b, the yy-intercept is b=7b = -7.

Practice playhard

Suppose z(x)=2x+bz(x) = -2x + b, where bb is a constant. If z(8)=3z(8) = 3, what is the value of z(1)?z(1)\textsf{?}

Substitute x=8x = 8: 2(8)+b=3-2(8) + b = 3, so 16+b=3-16 + b = 3 and b=19b = 19. The rule is z(x)=2x+19z(x) = -2x + 19, so z(1)=2(1)+19=2+19=17z(1) = -2(1) + 19 = -2 + 19 = 17.

Practice playeasy

A tutor charges $35\text{\char36}35 per session and no registration fee. Let xx be the number of sessions and yy be the total cost in dollars. Which equation models the situation?

Each session costs $35\text{\char36}35 with no upfront charge, so y=35x.y = 35x\textsf{.}

Practice playeasy

What is the slope of the line through (3,2)(3, -2) and (5,8)(5, 8)?

Slope =8(2)53=102=5.= \dfrac{8 - (-2)}{5 - 3} = \dfrac{10}{2} = 5\textsf{.}

Practice playmedium

An online course begins with 5,0005{,}000 students enrolled. Each week, a model estimates that 10%10\% of the students still enrolled withdraw. Which equation defines this model, where e(w)e(w) is the estimated number of students still enrolled ww weeks after the course begins?

The starting enrollment is 5,0005{,}000, and a 10%10\% weekly withdrawal means 90%90\% remain, so multiply by 0.900.90 each week: e(w)=5,000(0.90)we(w) = 5{,}000(0.90)^w.

Practice playmedium

The function RR is defined by R(t)=900(0.5)t/12R(t) = 900(0.5)^{t/12}. The function RR models the intensity of background radiation, in millisieverts, measured tt months after a person enters an underground shelter. Which statement best describes what the 1212 in the expression t/12t/12 represents?

The exponent is t/12t/12, so when tt increases by 1212, the exponent increases by 11 and the intensity is multiplied by 0.50.5. The 1212 is the number of months for one full application of the factor 0.50.5.

Practice playeasy

A substance has a half-life of 22 years. What fraction remains after 66 years?

6÷2=36 \div 2 = 3 half-lives. Remaining: (12)3=18\left(\dfrac{1}{2}\right)^{3} = \dfrac{1}{8}.

Practice playeasy

The function vv is defined by v(y)=18,000(0.88)yv(y) = 18{,}000(0.88)^{y}. The function models the value, in dollars, of a used scooter yy years after it is purchased. Which statement is the best interpretation of 18,00018{,}000 in this context?

When y=0y = 0, v(0)=18,000v(0) = 18{,}000. So $18,000\text{\char36}18{,}000 is the value of the scooter when it is purchased.

Keep practicing

Turn linear functions, equations, and inequalities into game time.

The STAAR placement starts with this test's real coverage map and finds the right difficulty.