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Alexxx [7]
2 years ago
6

Object A travels in the +x-direction before hitting a stationary object B. Afterwards, object AÍs x-momentum is 5.7 _ 104 kilogr

am meters/second and its y-momentum is 6.2 _ 104 kilogram meters/second. What is the objectÍs resultant angle of motion with the +x-axis after the collision?
Mathematics
2 answers:
ANEK [815]2 years ago
8 0
Below are the choices that can be found from other sources:

A. 42 
<span>B. 45 </span>
<span>C. 47 </span>
<span>D. 48 </span>
<span>E. 49
</span>
The answer is C or 47. The object’s resultant angle of motion with the +x-axis after the collision is  47. The reason for that is f<span>rom object A’s x-momentum is 5.7 × 104 kilogram meters/second and its y-momentum is 6.2 × 104 kilogram meters/second, we know that tan of the angle from the x-axis is 6.2 / 5.7 = 1.09 and acrtan 1.09 = 47.4</span>
Anni [7]2 years ago
5 0

Answer:

The object’s resultant angle of motion with the +x-axis after the collision is 47 .

Step-by-step explanation:

It is given that Object A travels in the +x-direction before hitting a stationary object B. From object A’s x-momentum is 5.7{\times}10^4kgms^{-1} and its y-momentum is 6.2{\times}10^4kgms^{-1}.

We know that tan of the angle from the x-axis is given as:

tanx=\frac{5.7{\times}10^4}{6.2{\times}10^4}

tanx=\frac{5.7}{6.2}

tanx=1.09

x=tan^{-1}(1.09)

x=47.4

Therefore, The object’s resultant angle of motion with the +x-axis after the collision is 47 .

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Approximate the area under the curve y = x² from x = 2 to x = 5 using a Right Endpoint approximation with 6 subdivisions.
Tanzania [10]

Answer:

\text{Area}\,=36.75

Step-by-step explanation:

Using right estimation point simply means to form a bunch of rectangles between the two limits, x =2 and x = 5. and add the areas of all those rectangles.

There must be 6 subdivisions between 2 and 5. so, to do that:

\Delta{x}=\dfrac{5-2}{6}=0.5

the length of each subdivision is 0.5 units. That also means that the 6 rectangles in between the limits will each have the base length of 0.5 units.

So the endpoints of each subdivision from 3 to 5 will be:

\begin{tabular}{|c|c|c|c|c|}3&3.5&4&4.5&5\\\end{tabular}

By <em>right </em>endpoint approx<em>, </em>we mean that the height of the rectangles will be determined by the right endpoint of each subdivision, that is, it must be equal to the function value of the first limit.

\begin{tabular}{|c|c|c|}subdivision&$x$&height($y=x^2$)&3 to 3.5&3.5&12.25&3.5 to 4&4&16&4 to 4.5&4.5&20.25&4.5 to 5&5&25\end

Note that we have used the right-end-point of the subdivision to determine the height the rectangles.

All that's left to do now is to simply calculate the areas of the each of the rectangles. And add them up.

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\text{Area}\,=(0.5\times12.25)+(0.5\times16)+(0.5\times20.25)+(0.5\times25)

\text{Area}\,=0.5(12.25+16+20.25+25)

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Stefan's family rented a rototiller to prepare an area in their backyard for spring planting. The rental company charged an init
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Let h represent the hourly fee for renting the rototiller.

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