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BaLLatris [955]
3 years ago
5

32 is 26% of what number

Mathematics
1 answer:
Alexxx [7]3 years ago
8 0
123

32     26
---- = ------
x       100


32 x 100=3200
26(x)= 26x

3200=26x
3200/26=x
x=123
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Answer:

The length of the smaller diagonal is d_1 = 6.44 units

The length of the longer diagonal is d_2 = 15.77 units

Step-by-step explanation:

Given: A parallelogram has sides of lengths 9 and 8, and one angle is 44°.

We can use the cosine formula to find the measures of the diagonals.

The cosine formula is a^2 = b^2 + c^2 - 2bc (cos  A)\\

We can divide the parallelogram into two equal triangles.

<u>Triangle 1</u>

Which has the two sides measures 9 and 8 and including angle is 44°.

If we are given two sides and one angle, we can use the cosine formula and find the third side. Here third side is diagonal 1.

d_1^2 = 9^2 + 8^2 - 2*9*8 cos(44)\\d_1^2 = 81 + 64 - 103.58\\d_1 = 145 - 103.58\\d_1^2 = 41.42

Taking square root on both sides, we get

d_1 = 6.44 [Rounded to the nearest hundredths place]

<u>Triangle 2</u>

It is a parallelogram, the opposite sides are equal. Therefore, the another triangle has equal measures but angle differs.

The adjacent angles in a parallelogram add upto 180°.

Therefore, the angle measure is 180 - 44 = 136°.

Now let's use the cosine formula and find the measure diagonal 2.

d_2 ^2 = 9^2 + 8^2 - 2*9*8*cos 136\\d_2^2 = 81 + 64 - (-103.58)\\d_2^2 = 145 + 103.58\\d_2^2 = 248.58

Taking the square root on both sides, we get

d_2 = \sqrt{248.58} \\d_2 = 15.77 [Rounded to the nearest hundredths place]

So the length of the smaller diagonal is d_1 = 6.44 units

the length of the longer diagonal is d_2 = 15.77 units

7 0
3 years ago
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