Mathematics: Jason wants to add a fence to his yard to make it the shape of a rectangle. What is the measure of angle MKJ in the portion of the yard not inside the fence?

Length of one leg of the triangle be .Step-by-step explanation:Now by using the trignometric property .As Putting the values in the trignometric identity .As sin 90° = 1Put in the aboveThus Therefore the length of one leg of the triangle be ....

Jason wants to add a fence to his yard to make it

Ответ:

mduncan840

12.04.2021

Mathematics

$\angle MKJ = 34$

Step-by-step explanation:

Given

$\angle LKJ = 124$

Required

Find $\angle MKJ$

From the attachment:

The measure of $\angle MKJ$ is calculated using the following expression:

$\angle MKJ + \angle LKM = \angle LKJ$

Where

$\angle LKM = 90$ -- right-angled.

The expression becomes

$\angle MKJ + 90 = 124$

$\angle MKJ = 124 - 90$

$\angle MKJ = 34$

Jason wants to add a fence to his yard to make it the shape of a rectangle. What is the measure of a

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Ответ:

itzandrea456

23.07.2021

Mathematics

Length of one leg of the triangle be $22 \sqrt{2}$ .

Step-by-step explanation:

Now by using the trignometric property .

$sin \theta = \frac{Perpendicular}{Hypotenuse}$

$\theta = 90^{\circ}$

$Hypotenuse =22 \sqrt{2}$

Putting the values in the trignometric identity .

$sin90^{\circ} = \frac{Perpendicular}{22 \sqrt{2}}$

As sin 90° = 1

Put in the above

$1= \frac{Perpendicular}{22 \sqrt{2}}$

Thus

$Perpendicular = 22 \sqrt{2}$

Therefore the length of one leg of the triangle be $22 \sqrt{2}$ .

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Jason wants to add a fence to his yard to make it the shape of a rectangle. What is the measure of angle MKJ in the portion of the yard not inside the fence?

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