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matrenka [14]
3 years ago
5

What causes us to perceive objects in three dimensions?

Physics
1 answer:
Ymorist [56]3 years ago
5 0

Answer:

Light bouncing or reflecting off an object in different ways.

I just took a quiz and this was the answer

(k12 answer)

You might be interested in
Part 1
xz_007 [3.2K]

a) The x-coordinate of the center of gravity is \frac{19}{18}\cdot a.

b) The y-coordinate of the center of gravity is \frac{19}{18}\cdot a.

<h3>Determination of the coordinates of the center of gravity</h3>

Let suppose that each square has an <em>uniform</em> density, the coordinates of the center of gravity of each square with respect to the origin are, respectively:

\vec r_{1} = (0.5\cdot a, 0.5\cdot a)

\vec r_{2} = (1.5\cdot a, 0.5\cdot a)

\vec r_{3} = (0.5\cdot a, 1.5\cdot a)

\vec r_{4} = (1.5\cdot a, 1.5\cdot a)

The center of gravity of the <em>entire</em> system is found by applying definition of <em>weighted</em> averages:

\vec r_{cg} = \frac{W_{1}\cdot \vec r_{1}+W_{2}\cdot \vec r_{2}+W_{3}\cdot \vec r_{3}+W_{4}\cdot \vec r_{4}}{W_{1}+W_{2}+W_{3}+W_{4}}

Where W_{1}, W_{2}, W_{3} and W_{4} are weights of the each square, in newtons.

Now we proceed the coordinates of the center of gravity of the entire system:

\vec r_{cg} = \frac{(50\,N)\cdot (0.5\cdot a, 0.5\cdot a) + (30\,N)\cdot (1.5\cdot a, 0.5\cdot a)+(30\,N)\cdot (0.5\cdot a, 1.5\cdot a)+(70\,N)\cdot (1.5\cdot a, 1.5\cdot a)}{50\,N+30\,N+30\,N+70\,N}

\vec r_{cg} = \frac{5}{18}\cdot (0.5\cdot a, 0.5\cdot a) +\frac{1}{6}\cdot (1.5\cdot a, 0.5\cdot a) +\frac{1}{6}\cdot (0.5\cdot a, 1.5\cdot a) + \frac{7}{18}\cdot (1.5\cdot a, 1.5\cdot a)

\vec r_{cg} = \left(\frac{19}{18}\cdot a, \frac{19}{18}\cdot a  \right) \blacksquare

a) The x-coordinate of the center of gravity is \frac{19}{18}\cdot a. \blacksquare

b) The y-coordinate of the center of gravity is \frac{19}{18}\cdot a. \blacksquare

To learn more on center of gravity, we kindly invite to check this verified question: brainly.com/question/20662119

6 0
2 years ago
How to find time In flight
Romashka-Z-Leto [24]

To solve any problem in math or physics, you collect all the formulas,
laws, rules, and equations that you know about the subject, then, along
with the given information, use them to find the missing information.

So the answer to "how" really depends on what information you're given.

3 0
3 years ago
The muzzle velocity of a rifle bullet is 800. m⋅ s −1 m⋅s−1 along the direction of motion. If the bullet weighs 27.0 g g , and t
11Alexandr11 [23.1K]

Answer:

1.98 × 10⁻³³m

Explanation:

It is given that,

Mass of the bullet, m = 27 g = 0.027 kg

Velocity of bullet, v = 800 m/s

The uncertainty in momentum is 0.20%. The momentum of the bullet is given by :

p=mvp=0.027\times 800 = 21.6\ kg-m/s

Uncertainty in momentum is,

\Delta p=0.2\%\ of\  21.6\\\Delta p=0.0432

We need to find the uncertainty in position. It can be calculated using Heisenberg uncertainty principal as :

\Delta p.\Delta x\geq \dfrac{h}{4\pi}\Delta x=\dfrac{h}{4\pi \Delta p}\Delta x=\dfrac{6.62\times 10^{-34}}{4\pi \times 0.0432}\Delta x=1.98\times 10^{-33}\ m

4 0
4 years ago
If an ideal monatomic gas undergoes an adiabatic expansion, in which the volume increases by a factor of 4.0, by what factor doe
julsineya [31]

Answer:

e) 0.099

Explanation:

For an adiabatic expansion:

P_1 V_1^{\gamma} = P_2 V_2^{\gamma}

where

P1 is the initial pressure

P2 is the final pressure

V1 is the initial volume

V2 is the final volume

\gamma is the adiabatic index (which is \frac{5}{3} for an ideal monoatomic gas

In this problem, we have

V_2 = 4 V_1 since the volume increases by a factor 4

We can re-write the equation to find by what factor the pressure changes:

\frac{P_2}{P_1}=(\frac{V_1}{V_2})^{\gamma}=(\frac{V_1}{4V_1})^{5/3}=(\frac{1}{4})^{5/3}=0.099

8 0
3 years ago
Turning a corner at a typical large intersection in a city means driving your car through a circular arc with a radius of about
Naddik [55]

Answer:

9.89 m/s.

Explanation:

Given that,

The radius of the circular arc, r = 25 m

The acceleration of the vehicle is 0.40 times the free-fall acceleration i.e.,a = 0.4(9.8) = 3.92 m/s²

Let v is the maximum speed at which you should drive through this turn. It can be solved as follows :

a=\dfrac{v^2}{r}\\\\v=\sqrt{ar} \\\\v=\sqrt{3.92\times 25} \\\\=9.89 m/s

So, the maximum speed of the car should be 9.89 m/s.

8 0
3 years ago
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