Look at the rhombus in the figure.
What is its area?
Look at the rhombus in the figure.
What is its area?
Given the rhombus in the figure
What is your area?
Look at the rhombus in the figure.
\( P=4X+20 \)
The area of the rhombus can be represented by the expression:\( 11X+55 \)
Work out the height of the side.
Look at the rhombus in the figure.
Calculate its area in terms of X.
Look at the rhombus in the figure.
What is its area?
First, let's remember that according to the properties of a rhombus, all sides of a rhombus are equal,
Therefore, if we define the sides of the rhombus with the letters ABCD,
We can argue that:
AB=BC=CD=DA
We use the perimeter formula:
50 = AB+BC+CD+DA
And we can conclude that
4AB=50
(We can also use any other side, it doesn't matter in this case because they are all equal.)
We divide by four and reveal that:
AB=BC=CD=DA = 12.5
Now let's remember the formula for the area of a rhombus: the height times the side corresponding to the height.
We are given the length of the external height 8,
Now, we can replace in the formula:
8*12.5=100
100 cm²
Given the rhombus in the figure
What is your area?
30 cm²
Look at the rhombus in the figure.
The area of the rhombus can be represented by the expression:
Work out the height of the side.
cm
Look at the rhombus in the figure.
Calculate its area in terms of X.