Translate this statement into an equation, using $x$ as the variable:
$11$ subtracted from twice a number gives $5$ .

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Solution

Given number is $x$ .
Twice of $x$ $= 2 x$
$11$ subtracted from twice a number $= 2 x - 11$
According to the question, $11$ subtracted from twice a number gives $5$ .
⇒ $2 x - 11 = 5$
Thus, $2 x - 11 = 5$ is the required equation.

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Question 85

Translate each of the following statement into an equation, using x as the variable.

(a) 13 subtracted from twice a number gives 3.

(b) One-fifth of a number is 5 less than that number.

(d) 9 added to twice a number gives 13.

(e) 1 subtracted from one-third of a number gives 1.

Express the given statement as an equation.

$13$ subtracted from twice of a number gives $3$ .

Translate this statement into an equation, using $x$ as the variable:

$5$ added to twice a number gives $23$ .

Translate each of the following statements into an equation, using x as the variable: [4 MARKS]

a) 13 subtracted from twice a number gives 3.

b) One fifth of a number is 5 less than that number.

c) Two-third of number is 12.

d) 9 added to twice a number gives 13.

Translate each of the following statements into an equation using $x$ as the variables.

$2$ is less than twice a number is $10$ .

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Translate this statement into an equation, using x as the variable:11subtracted from twice a number gives 5.

Given number is x.Twice of x =2x11subtracted from twice a number=2x-11According to the question, 11subtracted from twice a number gives 5.⇒2x-11=5Thus,2x-11=5 is the required equation.

Translate this statement into an equation, using $x$ as the variable:
$11$ subtracted from twice a number gives $5$ .

Given number is $x$ .
Twice of $x$ $= 2 x$
$11$ subtracted from twice a number $= 2 x - 11$
According to the question, $11$ subtracted from twice a number gives $5$ .
⇒ $2 x - 11 = 5$
Thus, $2 x - 11 = 5$ is the required equation.