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AysviL [449]
3 years ago
15

Drivers a and b travel west from boston. driver a leaves three hours earlier traveling at a constant speed of 68mph. driver b fo

llows at a constant speed of 85 mph. how many hours would it take for driver b to catch up to driver a?
Physics
1 answer:
Elza [17]3 years ago
5 0

We can answer this using one of the equations of linear motion:

v = d / t

where:

v = velocity

d = distance

t = time

<span>In the problem, we are asked to find for the time in which Driver B will catch up to Driver A. Therefore,  find the time when dA = dB. Rearranging the equation and equation dA and dB will result in:</span>

<span>vA * tA = vB * tB  ---> 1</span>

It was given that:

vA = 68 mph

tA = tB + 3 (since person A was travelling 3 hours earlier)

vB = 85 mph

tB = unknown

Substituting into equation 1:

68 * (tB + 3) = 85 * tB

68 tB + 204 = 85 tB

tB = 12 hrs

Therefore driver B would catch up to driver A after 12 hrs.

 

 

<span> </span>

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mark brainliest  :)

7 0
3 years ago
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An unknown gas effuses 2.165 times faster than xe. what is the molar mass of the gas? show the set up and answer with unit.
lyudmila [28]

The unknown gas has a molar mass of 27.94 g/mol.

<h3>Steps</h3>

Use Graham's Law, which states that the rate of effusion of a gas is proportional to its molar mass squared.

Two different gases, (a) and (b), are compared in the following equation, which expresses this:

(R(a)/R(b)^2 = M(b)/M (a)

The effusion rate is R.

M, the molar mass

If gas (a) is the unknown gas and Xe(M = 131 g/mol) is the second gas, then the answer to your question is:

Square both sides, and you get:

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<h3>How is molar mass determined?</h3>

Divide each element's atomic weight (found in the periodic table) by the quantity of that element's atoms in the compound. Add up the totals, and then follow the number with the units of grams/mole.

Learn more about Graham's law of effusion here brainly.com/question/22359712

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Answer:

the answer to this question is

<em>The</em><em> </em><em>Same</em><em> </em>

<em>newton's</em><em> </em><em>law</em><em> </em><em>#3</em>

Explanation:

<em>Hope</em><em> </em><em>this</em><em> </em><em>helps</em><em> </em>

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