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Scilla [17]
3 years ago
10

The atomic number is the number of _______ In an atom

Physics
2 answers:
Usimov [2.4K]3 years ago
6 0

Answer:

Proton

Explanation:

The atomic number is the number of proton

In an atom

Andrei [34K]3 years ago
5 0

Answer: Protons

Explanation: The atomic number is the number of protons that are in the nucleus of an atom. Each element on the periodic table is defined by the number of protons. In other words, the protons/atomic number determines what element it is. Protons carry a positive charge.

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A pendulum has a period of 1.69 s on earth. what is its period on mars, where the acceleration of gravity is about 0.37 that on
love history [14]
The formula for the period of the pendulum is
T=2 \pi  \sqrt{ \frac{L}{g} }=
where L is the pendulum's length and g the gravitational acceleration.

Labeling with E the Earth and with M Mars, we can write the period of the pendulum on Earth as
T_E = 2 \pi  \sqrt{ \frac{L}{g_E} }
and the period of the pendulum on Mars as
T_M = 2 \pi  \sqrt{ \frac{L}{g_M} }

if we calculate the ratio, we get
\frac{T_M}{T_E}=  \sqrt{ \frac{g_E}{g_M} }
but we know that the gravitational acceleration on Mars is 0.37 times the gravitational acceleration on Earth:
g_M = 0.37 g_E
Substituting into the formula, we find
\frac{T_M}{T_E}= \sqrt{ \frac{1}{0.37} }=1.64
And so, the period of the pendulum on Mars is
T_M = 1.64 T_E = 1.64 (1.67 s)=2.78 s
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3 years ago
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Describe what happens when u mix hot water with cold
svetoff [14.1K]
The hot immediately increase the temperature of the cold water until they both reach equilibrium state.
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Lily replicates an experiment that found that the number of calories in a particular food is 50 kcal. She obtained data from fiv
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Incorrect i think! it’s definitely not accurate or precise
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Two cars, A and B , travel in a straight line. The distance of A from the starting point is given as a function of time by xA(t)
OLga [1]

A) Car A is initially ahead

B) The two cars are at the same point at the times: t = 0, t = 2.27 s and

t = 5.73 s

C) The distance between the two cars is not changing at t = 1.00 s and t = 4.33 s

D) The two cars have same acceleration at t = 2.67 s

Explanation:

A)

The position of the two cars at time t is given by the following functions:

x_A(t) = \alpha t + \beta t^2

with

\alpha = 2.60 m/s\\\beta = 1.20 m/s^2

Substituting,

x_A(t)=2.60t+1.20 t^2

And

x_B(t)=\gamma t^2 - \delta t^3

with

\gamma=2.80 m/s^2\\\delta = 0.20 m/s^3

Substituting,

x_B(t)=2.80t^2-0.20t^3

Here we want to find which car is ahead just after they leave the starting point. To find that, we just need to calculate the position of the two cars after a very short amount of time, let's say at t = 0.1 s. Substituting this value into the two equations, we get:

x_A(0.1)=2.60(0.1)+1.20(0.1)^2=0.27 m

x_B(0.1)=2.80(0.1)^2-0.20(0.1)^3=0.03 m

So, car A is initially ahead.

B)

The two cars are at the same point when their position is the same. Therefore, when

x_A(t)=x_B(t)

which means when

2.60t+1.20t^2 = 2.80t^2-0.20t^3

Re-arranging the equation, we find

0.20t^3-1.6t^2+2.60t=0\\t(0.20t^2-1.6t+2.60)=0

One solution of this equation is t = 0 (initial point), while we have two more solutions given by the equation

0.20t^2-1.6t+2.60=0

which has two solutions:

t = 2.27 s

t = 5.73 s

So, these are the times at which the cars are at the  same point.

C)

The distance between the two cars A and B is not changing when the velocities of the two cars is the same.

The velocity of car A is given by the derivative of the position of  car A:

v_A(t) = x_A'(t)=(2.60t+1.20t^2)'=2.60+2.40t

The velocity of car B is given by the derivative of the position of car B:

v_B(t)=x_B'(t)=(2.80t^2-0.20t^3)'=5.60t-0.60t^2

Therefore, the distance between the two cars is not changing when the two velocities are equal:

v_A(t)=v_B(t)\\2.60+2.40t=5.60t-0.60t^2\\0.60t^2-3.20t+2.60=0

This is another second-order equation, which has two solutions:

t = 1.00 s

t = 4.33 s

D)

The acceleration of each car is given by the  derivative of the velocity of the car A.

The acceleration of car A is:

a_A(t)=v_A'(t)=(2.60+2.40t)'=2.40

While the acceleration of car B is:

a_B(t)=v_B'(t)=(5.60t-0.60t^2)'=5.60-1.20t

So, the two cars have same acceleration when

a_A(t)=a_B(t)

And solving the equation, we find:

2.40=5.60-1.20t\\1.20t=3.20\\t=2.67 s

So, the two cars have same acceleration at t = 2.67 s.

Learn more about accelerated motion:

brainly.com/question/9527152

brainly.com/question/11181826

brainly.com/question/2506873

brainly.com/question/2562700

#LearnwithBrainly

3 0
3 years ago
What does democratized knowledge mean?
lutik1710 [3]
I think it’s A I got that off the information I got in the internet
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3 years ago
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