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solniwko [45]
4 years ago
14

Please answer this in two minutes

Mathematics
1 answer:
Thepotemich [5.8K]4 years ago
7 0
The correct answer is 45

Explain


Angles - m& f = m& g

2 x m & f 180-90

2 x m & f = 90/ 2

Now divide 90 by 2

M & = 45


Hopefully this help you :)
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A scale model of a car is 9 inches long. the scale is 1:18. How many inches long is the car it represents?
Rom4ik [11]
1 inch of the model - 18 inches of the car
9 inches of the model - x inches of the car

\frac{1}{18}=\frac{9}{x} \\ 
x=9 \times 18 \\
x=162

The car is 162 inches long.
8 0
3 years ago
Can a triangle be made with sides of length seven, 10, 20
photoshop1234 [79]
No, a triangle can't be made with sides of those lengths.

-- The 10 and the 20 must be hooked together somewhere on the triangle.
One end of the 10 is connected to one end of the 20.

-- Now imagine the distance between the OTHER ends of those sides.
If the 10 and the 20 are folded together so that they both go in the same
direction and there's no angle between them, the closest their OTHER ends
can be is 10 units apart.

-- So if you want to stick a 3rd side between them and make a triangle,
the 3rd side has to be AT LEAST 10 units long.  If it's any shorter than
10 units, it can't reach the open ends of the 10 and the 20.

--  Seven is less than 10.
So it can't reach the open ends of both the 10 and the 20 at the same time.

7 0
3 years ago
Dude someone pls help ill pay my soul
Ludmilka [50]

Answer:

honeslt guess it. i wont be needing your soul but i do need you to follow gorillaz

Step-by-step explanation:

3 0
3 years ago
If sinx = p and cosx = 4, work out the following forms :<br><br><br>​
Kay [80]

Answer:

$\frac{p^2 - 16} {4p^2 + 16} $

Step-by-step explanation:

I will work with radians.

$\frac {\cos^2 \left(\frac{\pi}{2}-x \right)+\sin(-x)-\sin^2 \left(\frac{\pi}{2}-x \right)+\cos \left(\frac{\pi}{2}-x \right)} {[\sin(\pi -x)+\cos(-x)] \cdot [\sin(2\pi +x)\cos(2\pi-x)]}$

First, I will deal with the numerator

$\cos^2 \left(\frac{\pi}{2}-x \right)+\sin(-x)-\sin^2 \left(\frac{\pi}{2}-x \right)+\cos \left(\frac{\pi}{2}-x \right)$

Consider the following trigonometric identities:

$\boxed{\cos\left(\frac{\pi}{2}-x \right)=\sin(x)}$

$\boxed{\sin\left(\frac{\pi}{2}-x \right)=\cos(x)}$

\boxed{\sin(-x)=-\sin(x)}

\boxed{\cos(-x)=\cos(x)}

Therefore, the numerator will be

$\sin^2(x)-\sin(x)-\cos^2(x)+\sin(x) \implies \sin^2(x)- \cos^2(x)$

Once

\sin(x)=p

\cos(x)=4

$\sin^2(x)-\cos^2(x) \implies p^2-4^2 \implies \boxed{p^2-16}$

Now let's deal with the numerator

[\sin(\pi -x)+\cos(-x)] \cdot [\sin(2\pi +x)\cos(2\pi-x)]

Using the sum and difference identities:

\boxed{\sin(a \pm b)=\sin(a) \cos(b) \pm \cos(a)\sin(b)}

\boxed{\cos(a \pm b)=\cos(a) \cos(b) \mp \sin(a)\sin(b)}

\sin(\pi -x) = \sin(x)

\sin(2\pi +x)=\sin(x)

\cos(2\pi-x)=\cos(x)

Therefore,

[\sin(\pi -x)+\cos(-x)] \cdot [\sin(2\pi +x)\cos(2\pi-x)] \implies [\sin(x)+\cos(x)] \cdot [\sin(x)\cos(x)]

\implies [p+4] \cdot [p \cdot 4]=4p^2+16p

The final expression will be

$\frac{p^2 - 16} {4p^2 + 16} $

8 0
3 years ago
Evaluate the expression for x = - 5 and y = 7 <br><br> 2x+3y-11
jolli1 [7]

Answer:2(-5)+3(7)-11=-10+21=11-11=0

Step-by-step explanation:

4 0
3 years ago
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