Free · Printable · TEKS A.3B · Linear Functions, Equations, Inequalities

TEKS A.3B Worksheets — Algebra I Calculate the rate of change of a

22+ Texas-aligned practice questions on this exact Algebra I standard. Print at home or practice online with a built-in AI tutor. No sign-up, no paywall.

What TEKS A.3B says: Calculate the rate of change of a linear function represented tabularly, graphically, or algebraically in context of mathematical and real-world problems.

This page has 22+ practice questions tagged specifically to TEKS A.3B. Below: a sample of 8 with answers and explanations so you can preview the worksheet before printing. Every question goes through an AI quality gate (gpt-4o for content review, Claude Sonnet 4.5 for math verification) before publishing.

Cognitive demand: medium. Typical question shape: Rate of change in real context (e.g., $/hour, miles/gal).

Aisha is organizing a school fundraiser by selling boxes of cookies. Each box sells for $5. If she sells 12 boxes on the first day and 8 boxes on the second day, how much money does Aisha make in total from the two days of sales?

  1. $100
  2. $75
  3. $60
  4. $80

Why: To find the total amount Aisha makes, first calculate the total number of boxes sold: 12 + 8 = 20 boxes. Then, multiply the number of boxes by the price per box: 20 * 5 = $100. Therefore, Aisha makes $100 in total.

Lila is organizing a school fundraiser selling cookie boxes. Each box contains 12 cookies, and she is selling each box for $5. If Lila sells 18 boxes, how much money will she make from the fundraiser?

  1. 90
  2. 108
  3. 72
  4. 54

Why: To find out how much money Lila will make, multiply the number of boxes sold by the price per box. Lila sells 18 boxes at $5 each, so you calculate 18 * 5 = 90. Therefore, Lila will make $90 from the fundraiser.

Tatiana conducted a survey in her class to find out how many books her classmates read last month. The results are shown below: 5, 7, 6, 4, 8, and 5 books. What is the average number of books read by her classmates?

  1. 5
  2. 6
  3. 7
  4. 8

Why: To find the average number of books read, add all the books together: 5 + 7 + 6 + 4 + 8 + 5 = 35. There are 6 students, so divide the total by 6: 35 ÷ 6 = 5.833... which rounds to approximately 6. Therefore, the average number of books read is 6.

Sofia runs a small bakery and tracks the number of cupcakes sold over five days. The sales are as follows: Monday - 30 cupcakes, Tuesday - 35 cupcakes, Wednesday - 40 cupcakes, Thursday - 50 cupcakes, and Friday - 45 cupcakes. What is the average number of cupcakes Sofia sold per day over these five days?

  1. 40
  2. 45
  3. 35
  4. 50

Why: To find the average number of cupcakes sold per day, first add the total number of cupcakes sold over the five days: 30 + 35 + 40 + 50 + 45 = 200. Next, divide the total by the number of days: 200 ÷ 5 = 40. Therefore, the average number of cupcakes sold per day is 40.

Priya recorded the number of hours she studied for her Algebra exam over five days. The hours were: 4, 6, 5, 7, and 3. What is the average number of hours Priya studied each day, rounded to the nearest whole number?

  1. 5
  2. 6
  3. 4
  4. 7

Why: To find the average, first add the total hours studied: 4 + 6 + 5 + 7 + 3 = 25 hours. Then, divide by the number of days: 25 ÷ 5 = 5 hours. The average number of hours Priya studied each day is 5, which rounds to 5 when expressed as a whole number.

Carlos is tracking the number of books he reads each month for five months. The number of books he read each month is as follows: January: 6, February: 8, March: 9, April: 7, May: 5. What is the average number of books he read per month over these five months, rounded to the nearest whole number?

  1. 7
  2. 8
  3. 6
  4. 9

Why: To find the average number of books read, first add the total number of books: 6 + 8 + 9 + 7 + 5 = 35. Then, divide by the number of months: 35 / 5 = 7. Therefore, the average number of books Carlos read per month, rounded to the nearest whole number, is 7.

Mateo is organizing a local fundraiser to support the community park. He sells tickets for the event at $5 each. On the first day, he sells 12 tickets. If he continues to sell tickets at the same rate for 4 more days, how much money will he have earned from ticket sales at the end of the 5 days?

  1. $240
  2. $300
  3. $60
  4. $100

Why: To find the total amount earned, first calculate the total number of tickets sold. Mateo sells 12 tickets on the first day and continues to sell 12 tickets each day for 4 more days, which means he sells a total of 12 × 5 = 60 tickets. Then, multiply the total number of tickets by the price per ticket: 60 tickets × $5 = $300. Therefore, Mateo will have earned $300 from ticket sales.

Imani works at a local coffee shop where she earns $12.00 per hour. This week, she worked 4 hours each day from Monday to Friday. What is Imani's total earnings for the week?

  1. $240.00
  2. $48.00
  3. $60.00
  4. $180.00

Why: To find Imani's total earnings for the week, we first determine the total number of hours she worked. She worked 4 hours per day for 5 days, so the total hours is 4 * 5 = 20 hours. Next, we multiply her hourly wage of $12.00 by the total hours worked: 12 * 20 = $240.00. Therefore, her total earnings for the week is $240.00.

Common questions about TEKS A.3B

What is TEKS A.3B?

TEKS A.3B is a Algebra I Linear Functions, Equations, Inequalities standard from the Texas Essential Knowledge and Skills. The standard says: Calculate the rate of change of a linear function represented tabularly, graphically, or algebraically in context of mathematical and real-world problems.

How many TEKS A.3B practice questions are available?

22+ practice questions tagged to TEKS A.3B. All free to print or practice online. We pull a fresh set each time you print a worksheet so your kid doesn't see the same questions twice.

What kind of questions test TEKS A.3B on the STAAR?

Rate of change in real context (e.g., $/hour, miles/gal). TEKS A.3B is a medium-cognitive-demand standard — 1-2 step questions are typical.

Where do these questions come from?

Generated by our AI pipeline, then independently quality-gated by two cross-vendor models (gpt-4o for content review, Claude Sonnet 4.5 for math verification) before publishing. Every question is tagged to TEKS A.3B and modeled on real STAAR item shapes. No typos, no wrong answer keys, no broken explanations.