The diagonals of a rhombus (not rombhus) bisect one another at right angles. The sides of the rhombus form the hypotenuses of triangles whose other sides are half the diagonals. So use Pythagoras.
Find the midpoint of the two diagonals
Using the formula (x)(x-3)/2 = Diagonals ; simply replace the diagonals with the number of diagonals you're given. Then, you'll havev (x)(x-3)/2 = Diagonals. Simplify it, and you'll be given x(power of 2) - 3X = (2)(Diagonals). Subtract the amount of diagonals from both sides, and you'll have x(power of 2) - 3X - 2Diagonals = 0. From there, use the quadratic formula to find the number of sides the polygon has.
To find the sides of a rhombus using its diagonals, you can use the relationship between the diagonals and the sides. Let the lengths of the diagonals be (d_1) and (d_2). The formula for the length of a side (s) of the rhombus is given by (s = \frac{\sqrt{d_1^2 + d_2^2}}{2}). This is derived from the fact that the diagonals bisect each other at right angles, forming four right triangles within the rhombus.
The answer depends on the measure of WHAT! Side length, angles, length of diagonals, area? And the answers to these depend on what information is given.
The diagonals bisect each other at right angles. So you could use Pythagoras on half the diagonals. So, if the diagonals are a and b units long, then half the diagonals are a/2 and b/2 units long. Then, by Pythagoras, the sides of the rhombus are sqrt[(a/2)2 + (b/2)2]
That depends on what you are given. The two diagonals will make four right triangles, and you can use the angles, along with other information given to find unknown values. See related link.
Find the area of a rhombs with diagonals that measure 8 and 10.
A nonagonal prism has two nonagonal bases and rectangular lateral faces. To find the total number of diagonals in a nonagonal prism, we first calculate the diagonals in one nonagon, which is given by the formula ( \frac{n(n-3)}{2} ). For a nonagon ((n = 9)), this results in 27 diagonals. Since the prism has two bases, the total number of diagonals in the prism is ( 27 + 27 + 18 = 72 ), where the 18 comes from the diagonals connecting vertices from one base to the other.
The diagonals are not equal in length but thet bisect each other at 90 degrees
nope.aviImproved Answer:-33 because 1/2*(332-99) = 495
1/2*(n2-3n) = diagonals when n equals number of sides.
It is the point where the diagonals cross.