Nagwa uses cookies to ensure you get the best experience on our website. Learn more about our Privacy Policy.

Please verify your account before proceeding.

In this lesson, we will learn how to find the area of a kite in terms of its diagonals' length.

Q1:

Given π΄ πΆ = 4 5 and π΅ π· = 3 1 , find the area of the kite π΄ π΅ πΆ π· .

Q2:

π΄ π΅ πΆ π· is a kite where π΄ πΆ = 2 3 i n and its area equals 115 in^{2}. Determine the length of π΅ π· .

Q3:

π΄ π΅ πΆ π· is a kite, where π΄ π΅ = 9 i n , π΅ πΆ = 7 i n , and π΅ π = 6 i n . Determine the area of the kite to the nearest tenth.

Q4:

What is the area of the given figure to the nearest tenth of a foot?

Q5:

Find the area of the shaded region.

Q6:

π΄ π΅ πΆ π· is a kite where π΄ πΆ = 2 3 i n and its area equals 230 in^{2}. Determine the length of π΅ π· .

Q7:

π΄ π΅ πΆ π· is a kite where π΄ πΆ = 2 0 i n and its area equals 100 in^{2}. Determine the length of π΅ π· .

Q8:

Q9:

Q10:

Given π΄ πΆ = 4 7 and π΅ π· = 4 0 , find the area of the kite π΄ π΅ πΆ π· .

Q11:

π΄ π΅ πΆ π· is a kite, where π΄ π΅ = 3 i n , π΅ πΆ = 4 i n , and π΅ π = 2 i n . Determine the area of the kite to the nearest tenth.

Q12:

π΄ π΅ πΆ π· is a kite, where π΄ π΅ = 5 i n , π΅ πΆ = 8 i n , and π΅ π = 4 i n . Determine the area of the kite to the nearest tenth.

Q13:

Donβt have an account? Sign Up