There are known as B. meteorites: asteroids are much larger.
To solve this problem we will use the concepts related to thermal expansion in a body for which the initial length, the coefficient of thermal expansion and the temperature change are related:

Where,
= Change in Length
= Coefficient of linear expansion
= Change in temperature
= Initial Length
Our values are:


Replacing we have,



Therefore the change in milimiters was 0.4126mm
<span>kilo
hecto
deco
deci
centi
milli
These are the orders from largest to smallest.
Answer: Kilo represents the biggest number. </span>
Answer:
C
Explanation:
- Let acceleration due to gravity @ massive planet be a = 30 m/s^2
- Let acceleration due to gravity @ earth be g = 30 m/s^2
Solution:
- The average time taken for the ball to cover a distance h from chin to ground with acceleration a on massive planet is:
t = v / a
t = v / 30
- The average time taken for the ball to cover a distance h from chin to ground with acceleration g on earth is:
t = v / g
t = v / 9.81
- Hence, we can see the average time taken by the ball on massive planet is less than that on earth to reach back to its initial position. Hence, option C
Answer:
a) 
b)
degrees and on this case to the South of the East.
c)
d) 
So it would be 250 to the South
Explanation:
Part a
For this case the figure attached shows the illustration for the problem.
We know that
represent the velocity of the river to the south.
We have the velocity of the motorboard relative to the water and on this case is 
And we want to find the velocity of the motord board relative to the Earth 
And we can find this velocity from the Pythagorean Theorem.

Part b
We can find the direction with the following formula:
degrees and on this case to the South of the East.
Part c
For this case we can use the following definition

The distance would be D = w = 600 m and the velocity V = 4.8m/s and if we solve for t we got:

Part d
For this case we can use the same definition but now using the y compnent we have:

And replacing we got:

So it would be 250 to the South