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The length of a rectangle is 50 meters. This is 6 m more than twice the width. Find the width.

Respuesta :

To answer this question you can use an equation. Since the width is what we're finding we can replace it with x. Using the information given we know that the length is 50m and it is 6m more than 2x. More than means addition. You can write the equation like this: 2x+6=50. Using the inverse operation to get 2x by itself we need to subtract 6 from each side, leaving 2x=44. Continuing with the inverse operation, to get x by itself we need to divide 2 by the numbers on both sides of the equal sign, leaving x=22. That's your answer: 22 meters. 

Word problems describe mathematical question parameters using words rather than variables

  • The width of the rectangle is 22 meters

Reason:

Known parameters are;

Length of the side of the rectangle, L = 50 meters

The length of the rectangle = 6 meters more than twice the width of the rectangle

Solution:

Let w represent the width of the rectangle, we have;

L = 2·w + 6

Which gives;

50 = 2·w + 6

Therefore;

[tex]w = \dfrac{50 - 6}{2} = 22[/tex]

The width of the rectangle, w = 22 meters

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