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VARVARA [1.3K]
3 years ago
8

What are the four main parts of a spiral galaxy?

Physics
2 answers:
inna [77]3 years ago
8 0
In a spiral galaxy<span> like the Milky Way, the stars, gas, and dust are organized into a "bulge," a "disk" containing "</span>spiral<span> arms,"</span>
iren2701 [21]3 years ago
3 0

A halo, bulge, dish, and arms

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To win the game, a place kicker must kick a
jonny [76]

The answer to the question is that the vertical distance the ball clear the cross bar is 1.465 metres.

We have horizontal distance as 28 m, and velocity as 18 m/s and the angle of projection 46.8 degree.

so, we can say that

In horizontal direction,

28 = (18 cos 46°) t

t = 2.2723 seconds

Now, in vertical direction,

Let be the height of the ball

h = (18 sin 46°)t - (1/2)gt²

h = (18 sin 46°)t - 4.9t²

h = ( (13.1214) × (2.2723) ) - ( (4.9) × (2.2723)² )

h = 4.5154 metre

Vertical distance the ball clear the cross bar = h - 3.05

Vertical distance the ball clear the cross bar = 4.5154 - 3.05

Vertical distance the ball clear the cross bar = 1.465

Thus, we can conclude that after solving and applying the concepts of projectile motion we find out the vertical distance the ball will clear the cross bar is 1.465 metres.

Learn more about Projectile Motion here:

brainly.com/question/10343223

#SPJ10

3 0
2 years ago
Can someone help me
lesya692 [45]

Answer:

atleast i tried fella there it is

6 0
3 years ago
In the following chemical equation, how many oxygen (O) atoms are on the reactant side? 2N2O5 → 4NO2+O2
kykrilka [37]
The oxidation of<span> iron in structures is </span>of<span> special concern; see here. ... How </span>many oxygen atoms<span> are present on the </span>reactant side of<span> the </span>chemical<span> ... 4Fe(s)+3</span>O2(g)→2Fe2O<span>3 ... there are 6 </span>oxygen atoms<span> on the left hand </span>side of<span> the </span>equation<span>; and, ... Please </span>explain<span> in simplest words that what is a</span>reagent<span> ?</span>
8 0
3 years ago
If the coefficient of static friction is 0.753, the length of the ladder is 9.9 m, and its mass is 39 kg, find the minimum heigh
anzhelika [568]

The ladder will slip at the point where the reaction at the wall is just over

the force due to friction.

Response:

  • The minimum height below which the ladder will slip, is approximately 5.48 meters above the ground.

<h3>Which method is used to calculate the minimum height before slipping?</h3>

The given parameter are;

The coefficient of friction, μ = 0.753

Length of the ladder = 9.9 m

Mass of the ladder = 39 kg

Required:

The minimum height below which the ladder will slip.

Solution:

Assumption: The friction of the wall on the ladder is 0.

The weight of the ladder, W = The normal reaction = N

The friction force, F_f = The reaction force of the wall, F_w

F_f = W × μ

Which gives;

F_f = 39 × 9.81  × 0.753 ≈ 288.09

The friction force, F_f ≈ 288.09 N = F_w

Taking moments about the contact between the ladder and the ground, we have;

F_w × h = W × x

Where;

h = \mathbf{L \times sin(\theta)}

x = \mathbf{\dfrac{L}{2} \times cos(\theta)}

Which gives;

x = \dfrac{9.9}{2} \times cos(\theta) = \mathbf{4.95 \cdot cos(\theta)}

h = 9.9 \cdot sin(\theta)

θ = The angle made by the ladder and the ground

Therefore;

288.09 × 9.9·sin(θ) =  39 × 9.81 × x  = 382.59 × 4.95·cos(θ)

\dfrac{sin(\theta)}{cos(\theta)} = tan(\theta) =  \dfrac{382.59 \times 4.95}{288.09 \times 9.9}

\theta = arctan \left(\dfrac{382.59 \times 4.95}{288.09 \times 9.9} \right) \app

Which gives;

h = \mathbf{9.9 * sin\left(arctan \left(\dfrac{382.59 \times 4.95}{288.09 \times 9.9} \right) \right)} \approx 5.48

The minimum height below which the ladder will slip, h ≈ <u>5.48 m</u>

Learn more about friction here:

brainly.com/question/13879636

6 0
2 years ago
A typical mirror in a persons house would be an example of a/an____mirror
Aloiza [94]
It would be a plane mirror, since the average household mirror is flat.
4 0
4 years ago
Read 2 more answers
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