Math Quiz Template
Type the answer instead of guessing from multiple choice. This arithmetic quiz checks exact numbers and grades each attempt on the spot.
Six problems, five of them typed-answer: no options to lean on. Mental math or scratch paper both welcome; calculators are between you and your conscience.
Multiple choice flatters math. Offer four options and every student becomes a process-of-elimination artist; ask for the number itself and you find out who can compute. This template leans on numeric input blocks for that reason: five of the six problems demand a typed answer, and the logic rules check for the exact value. 96 scores; 95 does not. It is the closest a form gets to a marked worksheet, except it marks itself.
How exact-answer grading works. Each numeric question has a rule comparing the typed answer against the key: equals 96, add a point to score; anything else, no point and no partial credit. The final single-choice question shows the other wiring style, where the rule watches for the correct option instead of a number, so one template demonstrates both halves of quiz logic. Three range rules then grade the total: a perfect 6 earns Flawless, 3 to 5 Steady Hand, 2 or under a kind nudge toward practice, with the live score piped into every verdict.
Why these six problems. They separate skills rather than pile on difficulty. Multiplication and squaring test raw tables; 7 + 6 × 2 is the order-of-operations tripwire that sorts careful from quick; 15 percent of 200 checks whether percentages are a tool or a fear; and the cyclist question makes someone convert 90 minutes into 1.5 hours before dividing, a two-step word problem in one line. A student who scores 4 tells you which two skills are missing, which beats a bare percentage.
Why one question is multiple choice. Fraction-format answers break typed grading, because exact matching means 0.25, 1/4, and .25 cannot all count as one key, so anything with multiple honest formats became the single multiple-choice item instead. Keep that rule when you write your own: a typed answer must have one way to write it, which means integers.
Who drills with it, and rotating the numbers. Teachers run a five-minute warm-up with instant marking, parents add structure to homework review, tutoring services screen new students' levels, and adults check whether the mental arithmetic still works before a numeracy test. To reuse it, change the numbers and update each rule's expected value in the Logic panel, where the one-rule-per-question layout makes it mechanical. For a weekly drill, duplicate the form and swap values so the structure stays while the answers rotate. Turn on duplicate prevention for assessment settings, and export the CSV to track a class over time: the per-question columns show which problem type keeps costing points, the real teaching signal.
Frequently asked questions
Does grading accept 96.0 or spaces around the answer?
The numeric block stores a number, so 96 and 96.0 grade the same. What it cannot do is accept two different values for one question, so write problems with a single integer answer.
Why is one question multiple choice?
One value, several spellings: 0.25 equals 1/4 equals .25, and formats like those grade unreliably as typed input. Options pin the format, and the other five questions stay strict.
Can students see which questions they missed?
The ending shows the total score. For per-question review, open their response in the responses view, where every typed answer is stored, so going over the misses together is straightforward.
How do I reuse this every week without rebuilding?
Duplicate the form, change the numbers, and update the expected values in the Logic panel; the rule layout is one per question, so a full refresh takes a few minutes.