Why it’s positive
Following the pattern as the multiplier drops past 0, the products keep rising by 5 — they must turn positive. Same signs → positive.
Why it works
Removing debts repeatedly leaves you richer.
Integers · Multiply · 6.3
A negative times a negative is positive. Watch the pattern: −5 × 2 = −10, −5 × 1 = −5, −5 × 0 = 0, −5 × (−1) = +5 — each step up by 5. So −5 × −6 = 30.
Watch the method
−5 × (−6): same signs → positive → 30.
Multiply the sizes
Ignore the signs first: 5 × 6 = 30.
Decide the sign
Same signs → the answer is positive.
Your turn
Type a whole number — negatives allowed, e.g. -7.
Following the pattern as the multiplier drops past 0, the products keep rising by 5 — they must turn positive. Same signs → positive.
Why it works
Removing debts repeatedly leaves you richer.
Multiply -3 × -4
Multiply the sizes
Ignore the signs first: 3 × 4 = 12. 3 × 4 = 12
Decide the sign
Same signs → the answer is positive. (-3) × (-4) = 12
Multiply -12 × -9
Multiply the sizes
Ignore the signs first: 12 × 9 = 108. 12 × 9 = 108
Decide the sign
Same signs → the answer is positive. (-12) × (-9) = 108
Multiply -3 × -5
Multiply the sizes
Ignore the signs first: 3 × 5 = 15. 3 × 5 = 15
Decide the sign
Same signs → the answer is positive. (-3) × (-5) = 15
Leaving neg × neg negative.
Two negatives multiply to a positive.
Treating it like addition.
Two negatives ADD to a bigger negative, but MULTIPLY to a positive.
12 problems across three tiers. Auto-graded on submit. Hints and a full walkthrough on every question. Your work is saved on this device — sign in to keep it across devices.
t₁ = 5, d = 3 and t1=5,d=3 both count. For a list of numbers, separate them with commas (e.g. 3, 10, 17).Multiply -3 × -4
Multiply -4 × -4
Multiply -6 × -3
Multiply -12 × -5
Multiply -12 × -9
Multiply -9 × -6
Multiply -7 × -9
Multiply -11 × -6
Multiply -3 × -5
Multiply -9 × -7
Multiply -10 × -9
Multiply -11 × -4