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Amanda [17]
3 years ago
6

Make vector A on the simulation have a magnitude of exactly 10 units. What were the starting points and ending points of your ve

ctor?
Physics
1 answer:
Gwar [14]3 years ago
7 0

Answer:

Making a vertical vector, we have a starting point at (-5,2) and an end point at (5,2) that will give us a vector of magnitude of 10 units.

Explanation:

In order to make vectors that have a magnitude of 10 units, the distance between the starting and ending points must be equal to 10.

The easiest way is to set points on either an horizontal or vertical line to make horizontal or vertical vectors.

We can have starting point at (-5,2) and  then move up 10 units so we will be at the ending point (5,2), thus the distance between them is 10 units so the vector has a magnitude of 10 units.

We can verify that using the formula for the magnitude which requires first to find the vector.

\vec v = \text{End point } - \text{Start point}

So for the points we have

\vec v = (5,2)-(-5,2)

We can work with each component, for the x component we have 5-(-5) which give us 10 and for the y component we have 2-2  which give us 0, so the vector is

\vec v =

Thus its magnitude is

|v|= \sqrt{v_x^2+v_y^2}\\|v|= \sqrt{10^2+0^2}\\|v|=\sqrt{100}\\|v|=10

Thus we have verified our vector has a length 10.

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Volume= Length X width X height.

Plug in the values for each and solve for the volume.

V= (L)(W)(H)

V=(4cm)(5cm)(10cm).


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A rectangular dam is 101 ft long and 54 ft high. If the water is 35 ft deep, find the force of the water on the dam (the density
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To solve this problem we will begin by finding the pressure through density and average depth. Later we will find the Force, by means of the relation of the pressure and the area.

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Moreover,

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Replacing,

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3 years ago
A sphere of mass of 1.55 kg is accelerated upwards by a string to which the sphere is attached. Its speed increases from 2.81 m/
Mama L [17]

Answer:

The tension in the string is 16.24 N

Explanation:

Given;

mass of the sphere, m = 1.55 kg

initial velocity of the sphere, u = 2.81 m/s

final velocity of the sphere, v = 4.60 m/s

duration of change in the velocity, Δt = 2.64 s

The tension of the string is calculated as follows;

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T = 1.55(10.478)

T = 16.24 N

Therefore, the tension in the string is 16.24 N

5 0
2 years ago
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