Question : Directions: Which two signs and two numbers should be interchanged in the following equation to make it correct? 40 – 220 ÷ 2 × 2 + 20 = 200
Option 1: 20 and 40; + and –
Option 2: 2 and 20; ÷ and +
Option 3: 220 and 40; + and ×
Option 4: 220 and 20; ÷ and ×
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Correct Answer: 20 and 40; + and –
Solution : Given: 40 – 220 ÷ 2 × 2 + 20 = 200
Replace the given signs and numbers in the options one by one with the original signs and numbers in the given equation. First option: 20 and 40, + and – ⇒ 20 + 220 ÷ 2 × 2 – 40 = 200 = 20 + 220 – 40 = 200 Second option: 2 and 20, ÷ and + ⇒ 40 – 220 ÷ 20 × 20 + 2 = 200 = 40 – 11 × 20 + 2 = 40 – 220 + 2 = – 178 ≠ 200 Third option: 220 and 40, + and × ⇒ 220 – 40 ÷ 2 + 2 × 20 = 200 = 220 – 20 + 40 = 240 ≠200 Fourth option: 220 and 20, ÷ and × ⇒ 40 – 20 × 2 ÷ 2 + 220 = 200 = 40 – 20 + 220 = 240 ≠ 200
So, only the first option satisfies the R.H.S. of the given equation. Hence, the first option is correct.
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Question : Directions: Which two signs and two numbers should be interchanged in the following equation to make it correct? 20 – 10 × 342 ÷ 19 + 51 = 211
Option 1: 51 and 20, – and +
Option 2: 20 and 342, – and ÷
Option 3: 10 and 20, – and ×
Option 4: 19 and 342, × and ÷
Question : Directions: Which two signs and two numbers should be interchanged in the following equation to make it correct? 150 × 15 + 14 – 9 ÷ 2 = 6
Option 1: 9, 2, –, ×
Option 2: 9, 2, ÷, ×
Option 3: 150, 2, ÷, –
Option 4: 15, 9, +, ÷
Question : Directions: Which two signs and two numbers should be interchanged in the following equation to make it correct? 60 × 3 + 660 ÷ 6 – 20 = 290
Option 1: 6 and 660; × and ÷
Option 2: 20 and 6; + and –
Option 3: 20 and 60; + and ×
Option 4: 20 and 660; + and ÷
Question : Directions: Which two signs should be interchanged to make the given equation correct? 108 ÷ 2 × 10 + 70 – 10 = 480
Option 1: + and –
Option 2: ÷ and ×
Option 3: + and ×
Option 4: ÷ and –
Question : Directions: Which two signs should be interchanged to make the given equation correct? 3 × 12 – 6 ÷ 2 + 12 = 16
Option 1: ÷ and +
Option 2: × and ÷
Option 3: – and ÷
Option 4: – and +
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