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Elanso [62]
4 years ago
11

What is the distance from the point (0,-4) to point (4,4)?

Mathematics
2 answers:
dlinn [17]4 years ago
4 0

Answer: Distance is 8.9

Step-by-step explanation:

d = √((x2-x1)2 + (y2-y1)2)

(x2-x1) = (4 - 0) = 4

(y2-y1) = (4 -4) = 8

Add it all together

(4)2 + (8)2 = 16 + 64 = 80

Square 80

\sqrt{80} =4\sqrt{5} \\=8.9443

lapo4ka [179]4 years ago
4 0

Answer: d=8.9

Step-by-step explanation:

√80=8.9

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Part A) The distance between Whitney's house and Anh's house is 6.5 miles.

Part B) The total distance traveled by Whitney during the trip was 9.5 miles.

Step-by-step explanation:

Part A)

Notice that during Whitney's journey to Anh's house, her velocity was negative for some time. So, Whitney was travelling backwards. Hence, the total distance Whitney traveled will be greater than the actual distance from Whitney's house to Anh's.

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So, the displacement of Whitney when she traveled from her house to Anh's house will be:

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The three regions represent three geometric figures, which we can use to calculate the area and then find the integral. Rewriting:

\displaystyle \text{Displacement}=\int_0^{11}v(t)\, dt+\int_{11}^{16}v(t)\, dt+\int_{16}^{24}v(t)\, dt

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The first figure is a trapezoid with a height of 0.8 and two bases of 11 and 3. So, its area is:

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The second figure is a triangle with a height of 0.6 and a base of 5. So, its area is:

\displaystyle A_2=\frac{1}{2}(0.6)(5)=1.5\text{ miles}

Lastly, the third figure is another triangle will a height of 0.6 and a base of 8. So, its area is:

\displaystyle A_3=\frac{1}{2}(0.6)(8)=2.4\text{ miles}

However, notice that the second figure is below the <em>x</em>-axis. During that interval, Whitney was traveling backwards. Hence, we will subtract the second area from the rest of the areas.

Then the displacement will be:

\displaystyle \text{Displacement}=5.6-1.5+2.4=6.5\text{ miles}

So, the distance between Whitney's house and Anh's house is 6.5 miles.

Part B)

The total distance differs from displacement in that it includes all the distances in both directions. It is given by:

\displaystyle \text{Distance}=\int_a^b|v(t)|\, dt

In other words, all of our values are now positive. We will utilize the same strategy:

\displaystyle \text{Distance}=\int_0^{11}|v(t)|\, dt+\int_{11}^{16}|v(t)|\, dt+\int_{16}^{24}|v(t)|\, dt

Substitute. The only difference is that we will add 1.5 instead of subtracting it. So:

\displaystyle \text{Distance} =5.6+1.5+2.4=9.5

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