Pair them up
Each pair of negatives makes a positive. One left over makes the whole product negative.
Why it works
Negatives cancel in twos.
Integers · Multiply · 6.4
When multiplying several numbers, multiply all the sizes, then count the negative factors: an even number of negatives gives a positive, an odd number gives a negative.
Watch the method
(−1)(−2)(−3): three negatives (odd) → negative → −6.
Multiply
-1 × (-2) = 2
Multiply
2 × (-3) = -6
Your turn
Type a whole number — negatives allowed, e.g. -7.
Each pair of negatives makes a positive. One left over makes the whole product negative.
Why it works
Negatives cancel in twos.
Multiply -2 × -2 × -4
Multiply
-2 × (-2) = 4 4 × (-4)
Multiply
4 × (-4) = -16 -16
Multiply -1 × -3 × -4
Multiply
-1 × (-3) = 3 3 × (-4)
Multiply
3 × (-4) = -12 -12
Multiply -1 × -3 × -3
Multiply
-1 × (-3) = 3 3 × (-3)
Multiply
3 × (-3) = -9 -9
Ignoring how many negatives there are.
Count them — parity sets the sign.
Adding the factors instead.
Multiply the sizes, then apply the sign.
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 -2 × -2 × -4
Multiply -1 × -2 × -3
Multiply -2 × -2 × -3
Multiply -2 × -3 × -2
Multiply -1 × -3 × -4
Multiply -4 × -3 × -2
Multiply -2 × -3 × -3
Multiply -3 × -4 × -4
Multiply -1 × -3 × -3
Multiply -2 × -3 × -2
Multiply -1 × -2 × -2
Multiply -2 × -3 × -2