Question
Simplify the following expression.
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" alt="" />Solution
99 - [169 Γ· (13 Γ 13) - (-4) - {3 - 17 + 10}] β 99 - [169 Γ· 169 - (-4) - {3 - 17 + 10}] β 99 - [1 - (-4) - {3 - 17 + 10}] β 99 - [1 + 4 - {3 - 17 + 10}] β 99 - [1 + 4 - {-4}] β 99 - [1 + 4 + 4] β 99 - [9] β 99 - 9 β 90
20% of 10% of 900 + 84/12 = ?2
32 of (16/8) of (30/24) of (120/x) = 30
β256 * 3 β 15% of 300 + ? = 150% of 160
If the weight of 1 liter of water is 1 kilogram, then the volume of 0.1 gram of water is how many cubic millimeters.
212.3 Γ 4414.7 Γ 4623.4 Γ 4845.85 = 462?
360 Γ· 9 + 15 % of 200 + ? * 10 = 45 * β25
?Β² = 37% of 800 β 14 Γ 18+ 5! - 20
690 Γ· (75% of 460) = ? Γ· (50% of 160)
(β7225 x β1225)/(β625) = ?