i-Ready Grade 8 Functions. Practice it free.

Measures function concepts, linear relationships, and comparing functions. This Grade 8 reporting domain maps to 4 practice skills and 8 representative questions from the playable bank.

Grade 84 mapped skills
What the test measures

Functions skills

  1. Define, evaluate, and compare functions

  2. Use functions to model relationships between quantities

Standards basis

Common Core State Standards (CCSS-M)-aligned domains; also aligned to state standards such as Virginia 2023 Mathematics Standards of Learning — national

How the i-Ready reports it

i-Ready Diagnostic is a vendor-developed adaptive assessment, not a state test, but Curriculum Associates reports results and alignment against state standards such as Virginia SOL. The math coverage is organized by grade-level content domains that closely track Common Core-style strands rather than a single fixed claim structure.

Blueprint & weighting

No official per-domain blueprint or item-weight percentages were found on the official product page; i-Ready publishes adaptive diagnostic results and domain placements rather than a public fixed-item weight table.

Try it now

8 free questions · 0/0 correct

Practice playeasy

What is the slope of the line y=32x+2y = \dfrac{3}{2}x + 2?

In y=mx+by = mx + b, the slope is m=32m = \dfrac{3}{2}.

Practice playmedium

Consider the linear function tt given by t(x)=nx+150t(x) = nx + 150, where nn is a constant. Knowing that t(10)=80t(10) = 80, determine t(20)t(20).

Substitute x=10x = 10: 10n+150=8010n + 150 = 80, so 10n=7010n = -70 and n=7n = -7. The rule is t(x)=7x+150t(x) = -7x + 150, so t(20)=7(20)+150=140+150=10t(20) = -7(20) + 150 = -140 + 150 = 10.

Practice playeasy

An amusement park charges $12\text{\char36}12 for admission and $3\text{\char36}3 for each ride. Let xx be the number of rides and yy be the total cost in dollars. Which equation models the situation?

Admission is the starting cost ($12\text{\char36}12) and each ride adds $3\text{\char36}3, so y=3x+12.y = 3x + 12\textsf{.}

Practice playeasy

What is the slope of the line through (1,2)(1, 2) and (3,8)(3, 8)?

Slope =8231=62=3.= \dfrac{8 - 2}{3 - 1} = \dfrac{6}{2} = 3\textsf{.}

Practice playeasy

What is the yy-intercept of the line y=34x5y = \dfrac{3}{4}x - 5?

In y=mx+by = mx + b, the yy-intercept is b=5b = -5.

Practice playmedium

For the function v(x)=6x+kv(x) = 6x + k with constant kk, it is known that v(7)=30v(7) = 30. What number does v(4)v(4) equal?

Substitute x=7x = 7: 6(7)+k=306(7) + k = 30, so 42+k=3042 + k = 30 and k=12k = -12. The rule is v(x)=6x12v(x) = 6x - 12, so v(4)=6(4)12=2412=12v(4) = 6(4) - 12 = 24 - 12 = 12.

Practice playeasy

Elena already has $75\text{\char36}75 in her savings account and deposits $20\text{\char36}20 each week. Let xx be the number of weeks and yy be the account balance in dollars. Which equation models the situation?

She starts at $75\text{\char36}75 (intercept) and gains $20\text{\char36}20 per week (slope), so y=20x+75.y = 20x + 75\textsf{.}

Practice playeasy

What is the slope of the line through (0,5)(0, 5) and (4,3)(4, -3)?

Slope =3540=84=2.= \dfrac{-3 - 5}{4 - 0} = \dfrac{-8}{4} = -2\textsf{.}

Keep practicing

Turn functions into game time.

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