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yuradex [85]
3 years ago
10

Recall that two angles are complementary if the sum of their measures is​ 90°. Find the measures of two complementary angles if

one angle is forty dash fourforty-four times the other angle.
Mathematics
1 answer:
umka21 [38]3 years ago
5 0
Assume that the two angles are x and y.

We are given that:
One angle is 44 times the other angle
This means that:
x = 44y .......> equation I

We are also given that:
The two angles are complementary
This means that:
x + y = 90 ......> equation II

Substitute with equation I in equation II and solve for y as follows:
x + y = 90
44y + y = 90
45y = 90
y = 90/45
y = 2 degrees

Now, substitute with the y in equation I to get x as follows:
x = 44y
x = 44*2
x = 88 degrees

Based on the above calculations, the two angles you are looking for are 2 and 88.

hope this helps :)
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<h3>What is the definition of inequality?</h3>

Inequality is a sort of equation in which the equal sign is missing. As we will see, inequality is defined as a statement regarding the relative magnitude of two claims.

The slope of the dashed line is found as;

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The slope-intercept form is;

y=mx+c

Substitute the obtained value;

\rm  y = \frac{2}{3}x+3

We are aware that the given line Is a dashed line, and everything to its left is shadowed.

Hence, the linear equality is represented by the graph as,\rm y > \frac{2}{3} x+3

To learn more about inequity, refer to brainly.com/question/20383699

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4 0
2 years ago
Sonia is standing 20 centimeters from the door.brice is standing 20 meters from the door.who is standing further from the door
Sever21 [200]
Hello!

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6 0
3 years ago
Find the projection of u onto v<br> URGENT HELP
padilas [110]

Given:

Two vectors are:

u=\left

v=\left

To find:

The projection of u onto v.

Solution:

Magnitude of a vector v=\left is:

|v|=\sqrt{a^2+b^2}

Dot product of two vector v_1=\left and v_2=\left is:

v_1\cdot v_2=a_1a_2+b_1b_2

Formula for projection of u onto v is:

Proj_vu=\dfrac{u\cdot v}{|v|^2}v

Proj_vu=\dfrac{\left \cdot \left }{(\sqrt{2^2+17^2)^2}}\left

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Proj_vu=\dfrac{0+102}{293}\left

On further simplification, we get

Proj_vu=\dfrac{102}{293}\left

Proj_vu=\left

Proj_vu=\left

Therefore, the projection of u onto v is Proj_vu=\left.

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