The width of rectangle measures (4s+5) cent, and it’s length measures (2s-10) centimeters. Which expression represents the perimeter , in the centimeters, of the rectangle
Expression represents the perimete
To find the perimeter of a rectangle, we need to add up the lengths of all four sides. In this case, the width of the rectangle is given as (4s+5) centimeters, and the length is given as (2s-10) centimeters.
The perimeter can be calculated by adding up the four sides:
Perimeter = (Width) + (Length) + (Width) + (Length)
Substituting the given expressions for width and length, we get:
Perimeter = (4s+5) + (2s-10) + (4s+5) + (2s-10)
Simplifying the expression by combining like terms, we have:
Perimeter = 4s + 5 + 2s - 10 + 4s + 5 + 2s - 10
Combining like terms, we get:
Perimeter = (4s + 2s + 4s + 2s) + (5 - 10 + 5 - 10)
Simplifying further, we have:
Perimeter = 12s + 0
Therefore, the expression that represents the perimeter in centimeters of the rectangle is:
Perimeter = 12s.
By multiplying the value of “s” by 12, we can determine the perimeter of the rectangle.