4. Find the expression from which (2x – 3y) is subtracted to get (-6x -8y)
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(i) Let the required number be x.
So, five times the number will be 5x.
∴ 5x = 40
(ii) Let the required number be x.
So, when it is increased by 8, we get x + 8.
∴ x + 8 = 15
(iii) Let the required number be x.
So, when 25 exceeds the number, we get 25 - x.
∴ 25 - x = 7
(iv) Let the required number be x.
So, when the number exceeds 5, we get x - 5.
∴ x - 5 = 3
(v) Let the required number be x.
So, thrice the number will be 3x.
∴ 3x - 5 = 16
(vi) Let the required number be x.
So, 12 subtracted from the number will be x - 12.
∴ x - 12 = 24
(vii) Let the required number be x.
So, twice the number will be 2x.
∴ 19 - 2x = 11
(viii) Let the required number be x.
So, the number when divided by 8 will be x8.
∴ x8 = 7
(ix) Let the required number be x.
So, four times the number will be 4x.
∴ 4x - 3 = 17
(x) Let the required number be x.
So, 6 times the number will be 6x.
∴ 6x = x + 5
So, five times the number will be 5x.
∴ 5x = 40
(ii) Let the required number be x.
So, when it is increased by 8, we get x + 8.
∴ x + 8 = 15
(iii) Let the required number be x.
So, when 25 exceeds the number, we get 25 - x.
∴ 25 - x = 7
(iv) Let the required number be x.
So, when the number exceeds 5, we get x - 5.
∴ x - 5 = 3
(v) Let the required number be x.
So, thrice the number will be 3x.
∴ 3x - 5 = 16
(vi) Let the required number be x.
So, 12 subtracted from the number will be x - 12.
∴ x - 12 = 24
(vii) Let the required number be x.
So, twice the number will be 2x.
∴ 19 - 2x = 11
(viii) Let the required number be x.
So, the number when divided by 8 will be x8.
∴ x8 = 7
(ix) Let the required number be x.
So, four times the number will be 4x.
∴ 4x - 3 = 17
(x) Let the required number be x.
So, 6 times the number will be 6x.
∴ 6x = x + 5
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Answer:
Hope it will be helpfull
Step-by-step explanation:
You have to substract to get :
- (2x-3y) -(-6x-8y) =18x+5y
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