Inside out
A negative in brackets is a single signed value; resolve it, then continue with precedence.
Why it works
Settle each parcel before combining.
Integers · Order of operations · 8.3
Brackets are done first, then the usual order. Inside-out: clear each bracket, then multiply or divide, then add or subtract — carrying signs throughout.
Watch the method
3 × (−2) + 5: 3 × (−2) = −6, then −6 + 5 = −1.
Multiply
3 × (-2) = -6
Add
-6 + 5 = -1
Your turn
Type a whole number — negatives allowed, e.g. -7.
A negative in brackets is a single signed value; resolve it, then continue with precedence.
Why it works
Settle each parcel before combining.
Evaluate (-3) × (-5) - -3
Multiply
-3 × (-5) = 15 15 - -3
Subtract
15 - (-3) = 18 18
Evaluate 2 × (-6) + 6
Multiply
2 × (-6) = -12 -12 + 6
Add
-12 + 6 = -6 -6
Evaluate 5 × (-3) + -5
Multiply
5 × (-3) = -15 -15 + -5
Add
-15 + (-5) = -20 -20
Ignoring the brackets.
Resolve what’s in brackets first.
Losing the sign coming out of a bracket.
Carry the sign into the next operation.
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).Evaluate (-3) × (-5) - -3
Evaluate (-6) × (-2) - 5
Evaluate (6) × (4) - 1
Evaluate (3) × (-1) - 6
Evaluate 2 × (-6) + 6
Evaluate 3 × (-5) + 1
Evaluate (3) × (6) - 2
Evaluate 3 × (-5) + 4
Evaluate 5 × (-3) + -5
Evaluate 2 × (-2) + -1
Evaluate 2 × (6) + 5
Evaluate (-4) × (6) - -1