# Evaluate the foll

In distributive property, numbers are split in such a way that it becomes easy to evaluate them after splitting.

(i). -39 × 99

We can write it as,

99 × -39 = (100 – 1) × (-39) [ 100 – 1 = 99]

99 × -39 = [100 × (-39)] – [1 × (-39)] [ (a – b) × c = ac – bc]

99 × -39 = -3900 – (-39)

99 × -39 = -3900 + 39

99 × -39 = -3861

(ii). (-85) × 43 + 43 × (-15)

We can write it as,

(-85) × 43 + 43 × (-15) = 43 × (-85 + (-15)) [Taking 43 common]

(-85) × 43 + 43 × (-15) = 43 × (-85 – 15) [plus & minus = minus]

(-85) × 43 + 43 × (-15) = 43 × -100

(-85) × 43 + 43 × (-15) = -4300

(iii). 53 × (-9) – (-109) × 53

We can write it as,

53 × (-9) – (-109) × 53 = 53 × (-9 – (-109)) [Taking 53 common]

53 × (-9) – (-109) × 53 = 53 × (-9 + 109) [minus & minus = plus]

53 × (-9) – (-109) × 53 = 53 × 100

53 × (-9) – (-109) × 53 = 5300

(iv). 68 × (-17) + (-68) × 3

We can write it as,

68 × (-17) + (-68) × 3 = 68 × (-17) – 68 × 3 [minus & plus = minus]

68 × (-17) + (-68) × 3 = 68 × (-17 – 3) [Taking 68 as common]

68 × (-17) + (-68) × 3 = 68 × (-20)

68 × (-17) + (-68) × 3 = -1360

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