A pair of listening posts is 4,000 ft apart. They both pick up a sound, but one listening post records the sound 1.5 seconds after the other listening post. Assume sound travels at 1,100 ft/s. Which equation can be used to determine possible locations of the origin of the sound?

Answers

Answer 1

Answer:

its B

x^2/680,625 - y^2/3,319,375 = 1

Answer 2

The equation that be used to determine possible locations of the origin of the sound  [tex]\dfrac{ x^2}{680,625} - \dfrac{ y^2}{3,319,375 }= 1[/tex]

What is a system of equations?

A system of equations is two or more equations that can be solved to get a unique solution. the power of the equation must be in one degree.

A pair of listening posts is 4,000 ft apart.

They both pick up a sound, but one listening post records the sound 1.5 seconds after the other listening post.

Assume sound travels at 1,100 ft/s.

The equation would become

[tex]\dfrac{ x^2}{680,625} - \dfrac{ y^2}{3,319,375 }= 1[/tex]

Learn more about equations;

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Step-by-step explanation:

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The answer is B. (7,-10).



Since A is moved down by 11 units and moved right by 4. We can use Point D’s coordinate to find where Point D1 will be.

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You plus 4 because it’s moved to right by 4 units. And minus -11 because it’s moved down by 11 units.

If the figure is,
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- Moved down, we minus
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For right and left, we use the x-coordinates. And for up and down, we use the y-coordinate.


Hope this helps!
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Answer:

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Answer:

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Step-by-step explanation:

7m+19/2=13

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Another way :

7m+19/2=13

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