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Line of Best Fit Worksheet with Answers – Grade 8 (Free PDF)

Last updated: October 22, 2026 · Written by the Math Made Easy math teachers

Grade 8 Math Worksheets – Mathbot, the Math Made Easy robot coach, with free printable worksheets for Grade 8

Looking for a line of best fit worksheet 8th grade? Then this Grade 8 worksheet on Fitting Lines to Data and Making Predictions gives problems ranked from easy to hard. These problems fit lines to scatter plots, write linear models, and interpret slope and intercept, covering standards 8.SP.A.2 and 8.SP.A.3. Early problems substitute into a model; later ones build the model from a graph or table and use it for predictions.
Always state what the slope and intercept mean in the units of the situation.

Standards: 8.SP.A.2, 8.SP.A.3 · Level: Grade 8

Problem 2 Plant model ★★★

A plant’s height in centimeters is modeled by y = 2.5x + 12, where x is the number of weeks since it was measured first. Interpret the slope and the y-intercept.

Problem 3 Which line fits? ★★★

The graph shows pages read over eight days and two lines. Which line is the better fit? Explain.

1234567894812162024ABDaysPages read
Line A (solid) and line B (dashed).

Problem 4 Equation from two points ★★★

A trend line passes through (2, 11) and (6, 23). Write its equation.

Problem 5 Draining pool ★★★

The amount of water in a pool is modeled by y = −4x + 90 gallons, where x is minutes since the drain opened. How much water is left after 7 minutes?

Problem 6 Count the points ★★★

A line y = 2.5x + 2 is drawn on the graph. Count the points above, below, and on the line, and decide whether it is a good fit.

1234567894812162024WeeksRabbits adopted
A trend line for adoptions.

Problem 7 Used car model ★★★

The value of a used car, in thousands of dollars, is modeled by y = −1.7x + 20.6, where x is its age in years. Interpret the slope and the y-intercept.

Problem 8 Equation from a graph ★★★

The trend line passes through (0, 3) and (10, 23). Write the equation of the line.

1234567891011481216202428DaysSales
A trend line through (0, 3) and (10, 23).

Problem 9 Predict from the model ★★★

Use the model y = 2x + 3 to predict the sales on day 7.5.

Problem 10 Reach a target ★★★

In the model y = 2x + 3, find x when y = 21.

Problem 11 Prediction error ★★★

The study model is y = 5x + 51. A student who studied 4 hours scored 70. How far is the actual score from the predicted score?

Problem 12 Is the prediction safe? ★★★

The study model y = 5x + 51 is based on data for 1 to 8 hours of study. Predict the score for 3.5 hours and for 20 hours, and say which prediction is reasonable.

Problem 13 Handle the outlier ★★★

A scatter plot has ten points that follow a clear rising line and one point far below the line. Should that one point change where the line of best fit is drawn? Explain.

Problem 14 Equation from a table ★★★

Three points lie on a trend line: (1, 9), (3, 17), and (5, 25). Write the equation, then predict y when x = 12.

Problem 15 Bike rental ★★★

A bike shop’s charges are modeled by y = 14x + 30, where x is the number of hours rented and y is the cost in dollars. Interpret the slope and intercept, then find the cost for 5.5 hours.

Problem 16 Battery life ★★★

A phone battery percentage is modeled by y = −12x + 100, where x is hours of use. Find the charge after 5.5 hours, and the time when the battery reaches 20%. Round to the nearest tenth of an hour.

Problem 17 Candle burning ★★★

A candle’s height is modeled by y = −0.8x + 24 inches, where x is the number of hours it burns. Find the height after 10 hours and the time when it burns out.

Problem 18 Savings plan ★★★

A student’s savings, in dollars, are modeled by y = 12x + 85, where x is the number of weeks. In which week will the savings first reach at least $300?

Problem 19 Compare two models ★★★

The data points are (2, 14), (5, 23), and (8, 34). Model A is y = 3.4x + 7 and model B is y = 3x + 8. Find each model’s prediction at the three x-values and decide which model is closer overall.

Problem 20 Babysitting earnings ★★★

A trend line is drawn through (0, 10) and (8, 62). Write its equation, interpret the slope and intercept, and predict the earnings for 10 hours.

12345678910203040506070Hours babysittingEarnings (dollars)
A trend line through (0, 10) and (8, 62).

View the Line Of Best Fit worksheet answer key