I’m Kayla, a math teacher and a tutor. I spend a lot of time making worksheets. Too much time, honestly. So I tried Kuta Software Infinite Geometry on my school laptop. I used it for six weeks with my 9th graders and two tutoring groups. I made homework, warm-ups, and quizzes. Then I made them again, but faster.
You know what? It saved my Thursdays.
For readers who want every gritty detail (including the few bumps I hit along the way), I logged the whole experience in a longer breakdown right here on QuSoft.
If you’re curious about where worksheet generators fit into the bigger math-ed tech picture, QuSoft has a concise overview that helped me see exactly where Kuta slots in.
What it is (and what it isn’t)
It’s a worksheet maker for geometry. You pick a topic, set how hard you want it, and it gives you problems with clean diagrams. You can print, export to PDF, and make new versions with one click. It also makes answer keys. Big win.
It’s not pretty in a flashy way. It’s practical. Buttons look old-school. But the engine? Solid. If you’re wondering what’s under the hood, its feature list spells it out clearly.
If your teaching notebook strays into engineering or drafting territory, my no-nonsense CADLink Software review shows how another tool handles precise visuals and exports.
How I used it this fall
Here’s my usual flow:
- File > New Worksheet
- Topic: Angles, Triangles, Proofs, Circles, Transformations, or Coordinate Geometry
- Set number of problems (I like 12)
- Toggle: “Include diagrams,” “Mixed practice,” “No decimals,” “Show work space”
- Generate Version A
- Click “New Version” for Version B and C
- Save as PDF; print or post
For tutoring, I set easy numbers first. Then I bump it up. For class, I make three versions to stop copying. The kids notice. They pretend they don’t.
Real worksheets I made (with examples)
I’ll keep it short but real. These are from my stack.
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Parallel Lines and Angles (Mixed)
- Lines a ∥ b. m∠1 = 3x + 10, m∠2 = 5x − 22, and ∠1 and ∠2 are same-side interior. Find x, m∠1, m∠2.
- Answer key gave: x = 16; m∠1 = 58°, m∠2 = 122°
- m∠A and m∠B are vertical angles. m∠A = 2y + 14. m∠B = 80. Find y.
- Answer: y = 33
- Lines a ∥ b. m∠1 = 3x + 10, m∠2 = 5x − 22, and ∠1 and ∠2 are same-side interior. Find x, m∠1, m∠2.
-
Triangle Sum and Exterior Angles
- In ΔABC: m∠A = 35°, m∠B = 65°. Find m∠C.
- Answer: 80°
- m∠Exterior at A = 112°. The remote angles are 3t + 4 and 2t + 12. Find t and both remote angles.
- Answer: t = 24; angles are 76° and 36°
- In ΔABC: m∠A = 35°, m∠B = 65°. Find m∠C.
-
Right Triangles (Pythagorean and Special)
- Legs 6 and 8. Find the hypotenuse.
- Answer: 10
- 30-60-90 triangle. Short leg = 7. Find hypotenuse and long leg.
- Answer: 14 and 7√3
- Legs 6 and 8. Find the hypotenuse.
-
Circles: Central and Inscribed Angles
- In circle O, m⌢AB = 80°. Find m∠ACB (inscribed).
- Answer: 40°
- Chords AB and CD intersect inside the circle. Segments: AE = 3, EB = 6, CE = x, ED = 4. Find x.
- Answer used product of segments: x = 4.5
- In circle O, m⌢AB = 80°. Find m∠ACB (inscribed).
-
Similar Triangles (with proofs)
- Prove ΔABC ∼ ΔADE using parallel lines and angle-angle.
- Answer key gave a two-column proof with reasons: corresponding angles are equal; AA gives similarity.
- Solve for x using similarity ratio in triangles with shared altitude.
- Answer was a simple proportion and a neat integer result.
- Prove ΔABC ∼ ΔADE using parallel lines and angle-angle.
-
Transformations on the Coordinate Plane
- Reflect A(−3, 4) over the y-axis. Then translate (x − 2, y + 1).
- Answer: A′′(1, 5)
- Rotate B(2, −1) 90° counterclockwise about the origin.
- Answer: B′(1, 2)
- Reflect A(−3, 4) over the y-axis. Then translate (x − 2, y + 1).
I also made a 10-question quiz that mixed all that. Version B had new numbers. No drama. No re-typing.
The good stuff
- It’s fast. I made a full homework set in four minutes. With an answer key.
- “New Version” button is magic. Same layout, fresh numbers.
- Diagrams look clean. Angles label well. No weird overlaps.
- You can control the mess. Whole numbers only? Sure. Or toss in roots if you want a stretch.
- Proofs are ready. The keys show reasons, which helped my newer teacher partner.
- Printing is painless. PDF export never broke my spacing.
The not-so-good
- The look is dated. Menus feel like an old textbook. It works, though.
- Fonts and style tools are limited. I can’t add cute borders or sticky notes. My students survive.
- A few random sets gave odd numbers. One time I got 73° and 37° on a triangle sum. It was fine, just not “nice.” I hit “New Version.”
- Proof phrasing can feel stiff. I tweak a line or two so it matches how I talk.
- Some tasks don’t auto-grade online. Numeric stuff is fine. Open response still needs eyes.
Small teacher tips (from my coffee-fueled brain)
- Make three versions at once. Label them small in the footer: A, B, C. Less wandering eyes.
- Use “Mixed Review” on Fridays. It catches gaps without turning the room cold.
- Hide the answer key formatting from kids. I print answers for me only, or export a clean teacher copy.
- For honors, flip on radicals. For a tough week, keep integers only.
- Want quick stations? Cut a 12-question set into three mini sheets. Tape them around the room.
One week that sold me
We hit parallel lines and transversals. Kids were rusty. I made a warm-up, a main practice set, and a short exit ticket. Three versions each. All on brand, same style, no hunting for clip art.
We graded fast with the answer key. I had time to breathe and chat with a kid about soccer tryouts. That small pause? Worth a lot.
Who it’s for
- Teachers who need clean practice fast
- Tutors who want levels of difficulty ready to go
- New teachers who need solid examples and keys
- Anyone who hates formatting fights at 9 p.m.
If you want flashy graphics and fancy layout tools, this isn’t that. If you want reliable geometry practice with real math, this is it.
Need something built for glossy 3-D visuals instead? Grab a mug of coffee and skim my brutally honest Rhino 3D review to see how a design powerhouse compares.
Off the clock, I found the same “tweak, preview, iterate” mindset helps in more personal arenas—like dating apps. A step-by-step playbook over at this guide on optimizing your dating profile breaks down photo selection, bio wording, and first-message strategy so you can test changes and see immediate improvements in match rates. The extra time Kuta saved also let me try an in-person event—think rapid-fire conversations instead of rapid-fire problem sets—and anyone near Humboldt County can scan the upcoming calendar at Speed Dating Eureka to check dates, venues, and signup details so you walk in prepared, not guessing.
Final take
Kuta Software Infinite Geometry isn’t cute. It’s steady. It makes real problems that land, with keys that make sense, and versions that save your sanity. I still tweak a line here and there. But most days, I don’t have to.
Would I keep using it? Yes. Because Thursday nights should feel like, well, Thursday nights—not a marathon with a printer.