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DO this:

Take 450=1/2(25+x)

then you will get your answer i am in h. geo too!1 So its easy to me .. just remember that!

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15y ago

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Related Questions

The area of a kite is 27.28 square inches. One diagonal measures 8.8 inches. What is the measure of the other diagonal?

6.2


How do you figure out the area of a kite?

The formula for the area of a kite is 1/2 * d1 * d2. d1 is the first diagonal, and d2 is the second diagonal.


Does one diagonal bisect the other of a kite?

Yes, in the figure of a kite one diagonal bisects the other. They do not bisect each other.


Does a kite have all the sides the same?

No, a kite does not have all its sides the same length. A kite typically has two pairs of adjacent sides that are equal in length. While the longer diagonal of a kite bisects the shorter diagonal at a right angle, the sides are not all congruent like in a rhombus.


Does the diagonal of a kite bisect the other diagonal?

Yes and at right angles


How do you calculate the area of a v kite?

The area of a v kite is 1/2 diagonal 1 times diagonal 2 :) hope this helps :D


Why is a kite a quadrilateral?

A quadrilateral in which diagonal are not congruent and only larger diagonal is perpendicular bisector of smaller diagonal then it is known as kite -- Mohan S. Vighe


What is the area of a kite when perimeter is 56 and the diagonal is 12?

Area of a kite in square units = 0.5 times the product of its diagonals


Does a kite have a diagonal which bisects a pair of opposite angles?

Yes: one of them, but the other diagonal does not.


How are the diagonals of a kite related?

1) Diagonals intersect at right angles. 2) The diagonal bisecting the angle between the two longer sides also bisects the other diagonal. 3 The area of a kite = the product of both diagonals ÷ 2.


Do the diagonals of a kite bisect each other?

No, they do not. Only the longer diagonal bisects the shorter diagonal.


Do the diagonals of a kite intersect at 90 degree angles?

Yes, the diagonals of a kite intersect at right angles (90 degrees). In a kite, one diagonal connects the vertices of the two pairs of equal-length sides, while the other diagonal connects the vertices of the unequal angles. This unique property of kites ensures that the diagonals are perpendicular to each other.