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Grade 11 · Functions

Grade 11 Function Worksheets

Printable Grade 11 function worksheets, sized to fit one page. Download a free sample below, or pick beginner, intermediate, or advanced and generate a fresh pack with answer keys in seconds. No AI, no wrong answers.

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Free to start · answer keys included · free accounts get 14 days of Standard · no card required.

Grade 11 examples by level

  • Beginnerf(x) = 4x + 4; f(8) =Answer36
  • Intermediatef(x) = −9x − 1. Find f⁻¹(x) =Answerf⁻¹(x) = (x + 1) / -9
  • Advancedf(x) = x² − 5x + 10; f(2) =Answer4

Real problems from the generator: always mathematically correct, and every pack is different.

Download a free Grade 11 function worksheet

One page, ready to print, no account needed. Pick a level:

These three sheets are fixed, so you can bookmark or share them and get the same page back. Answer keys and fresh numbers come with a free account.

Why Grade 11 function practice matters

Once f(x) notation stops needing translation, a student can focus on what the function actually does instead of how to read it, which is the whole point going into calculus.

Grade 11 is the only grade Mathter offers function worksheets for.

Want the full method, tips, and common mistakes? Read the Function Worksheets: Evaluating, Inverses & Transformations guide.

Frequently asked questions

What's on a Grade 11 function worksheet?
Each pack has up to 12 questions per page with a matching answer key, tuned to Grade 11, with beginner, intermediate, and advanced options so a teacher, tutor, or parent can match the learner's level.
What does f(x) mean?
It's function notation ('f of x') naming the output of the rule f for the input x. f(4) means the output when x is 4.
How do you evaluate a function?
Replace every x in the rule with the given number and simplify.
How do you find the inverse of a function?
Swap x and y, then solve the resulting equation for y. For f(x) = mx + b, the inverse is f⁻¹(x) = (x − b) / m.
Is the inverse of a quadratic function also a function?
No: swapping x and y in y = (x − h)² + k and solving gives y = h ± √(x − k), a ± relation with two outputs for most inputs, not a function. It only becomes a function if the original quadratic's domain is restricted first (e.g., to x ≥ h).
What do a, k, d, and c control in y = af(k(x − d)) + c?
a stretches/reflects vertically, k stretches/reflects horizontally, d shifts horizontally, and c shifts vertically.

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Free to start · answer keys included · free accounts get 14 days of Standard · no card required.