The area of the kite can be calculated by multiplying the lengths of the diagonals and dividing this product by .
The area of the kite can be calculated by multiplying the lengths of the diagonals and dividing this product by .
To facilitate the understanding of the concept of calculus, you can use the following drawing and the accompanying formula:
Look at the deltoid in the figure:
What is its area?
ACBD is a deltoid.
AD = AB
CA = CB
Given in cm:
AB = 6
CD = 10
Calculate the area of the deltoid.
ABDC is a deltoid.
AB = BD
DC = CA
Given in cm:
AD = 12
CB = 16
Calculate the area of the deltoid.
Shown below is the deltoid ABCD.
The diagonal AC is 8 cm long.
The area of the deltoid is 32 cm².
Calculate the diagonal DB.
The kite ABCD shown below has an area of 42 cm².
AB = BC
DC = AD
BD = 14
The diagonals of the kite intersect at point 0.
Calculate the length of side AO.
Look at the deltoid in the figure:
What is its area?
Let's begin by reminding ourselves of the formula for the area of a kite
Both these values are given to us in the figure thus we can insert them directly into the formula:
(4*7)/2
28/2
14
14
ACBD is a deltoid.
AD = AB
CA = CB
Given in cm:
AB = 6
CD = 10
Calculate the area of the deltoid.
To solve the exercise, we first need to remember how to calculate the area of a rhombus:
(diagonal * diagonal) divided by 2
Let's plug in the data we have from the question
10*6=60
60/2=30
And that's the solution!
30
ABDC is a deltoid.
AB = BD
DC = CA
Given in cm:
AD = 12
CB = 16
Calculate the area of the deltoid.
First, let's recall the formula for the area of a rhombus -
(Diagonal 1 * Diagonal 2) divided by 2
Let's substitute the known data into the formula:
(12*16)/2
192/2=
96
And that's the solution!
96 cm²
Shown below is the deltoid ABCD.
The diagonal AC is 8 cm long.
The area of the deltoid is 32 cm².
Calculate the diagonal DB.
First, we recall the formula for the area of a kite: multiply the lengths of the diagonals by each other and divide the product by 2.
We substitute the known data into the formula:
We reduce the 8 and the 2:
Divide by 4
8 cm
The kite ABCD shown below has an area of 42 cm².
AB = BC
DC = AD
BD = 14
The diagonals of the kite intersect at point 0.
Calculate the length of side AO.
We substitute the data we have into the formula for the area of the kite:
We multiply by 2 to remove the denominator:
Then divide by 14:
In a rhombus, the main diagonal crosses the second diagonal, therefore:
3 cm
In a rectangular shopping mall they want to place a deltoid-shaped stage.
The length of the rectangle is 30 meters and the width 20 meters.
What is the area of the orange scenario?
Look at the kite ABCD below.
Diagonal DB = 10
CB = 4
Is it possible to calculate the area of the kite? If so, what is it?
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
In a rectangular shopping mall they want to place a deltoid-shaped stage.
The length of the rectangle is 30 meters and the width 20 meters.
What is the area of the orange scenario?
We can calculate the area of rectangle ABCD:
Let's divide the deltoid along its length and width and add the following points:
Now we can calculate the area of deltoid PMNK:
300 m
Look at the kite ABCD below.
Diagonal DB = 10
CB = 4
Is it possible to calculate the area of the kite? If so, what is it?
It is not possible.
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².
Given the deltoid ABCD
Find the area
cm².