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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 in2. 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 in2. 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 in2. 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:
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