how wide is a rectangular table with a length of 2/3 yard and an area of 1/2 square yard
Area for a rectangle is width times length.
A=W*L
Define the variables.
A= 1/2 yards^2
L= 2/3 yards
W=?
Then isolate the variable Width (w).
W = A/L
Plug in your known values.
Width = 1/2 yards^2/(2/3 yards)
If you're uncomfortable using fractions within fractions, you can manipulate the equation into a fraction times fraction by switching the numerator and denominator of one of the bottom fraction (in this case 2/3 yards).
Width=(1/2)*(3/2) = .75 yards
So the answer is 0.75 yards.
Eschew -- I like your name -- but shouldn't be "Eschew Obfuscation"?
To find the width of a rectangular table with a length of 2/3 yard and an area of 1/2 square yard, we can use the formula for the area of a rectangle:
Area = Length × Width
Given:
Length = 2/3 yard
Area = 1/2 square yard
Let's substitute the given values into the formula and solve for the width:
1/2 = (2/3) × Width
To solve for Width, we'll rearrange the equation:
Width = (1/2) / (2/3)
Dividing fractions is the same as multiplying the first fraction by the reciprocal of the second fraction:
Width = (1/2) × (3/2)
Multiplying numerators and denominators:
Width = 3/4
Therefore, the width of the rectangular table is 3/4 yard.
To find the width of a rectangular table with a given length and area, you need to use the formula for the area of a rectangle.
Area of a rectangle = length × width
Given information:
Length = 2/3 yard
Area = 1/2 square yard
We can plug in the given values into the formula and solve for the width.
1/2 = (2/3) × width
Now, let's solve for the width.
To isolate the width, we can multiply both sides of the equation by the reciprocal of (2/3), which is (3/2). This cancels out the (2/3) on the right side.
(3/2) × (1/2) = (2/3) × (3/2) × width
3/4 = width
So, the width of the rectangular table is 3/4 yard.