Jeremy is practicing some tricks on his skateboard. One trick takes him forwards 4 feet, then he flips around and moves backwards 7.6 feet, then he moves forward again for 3.6 feet. Part 1 out of 2What expression could be used to find how far Jeremy is from his starting position when he finishes the trick? The expression that represents the situation is ?

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Answer 1
Answer: First, you should define what forwards and backwards are - positive or negative. Let's make forwards positive and backwards negative. Then we'll call his new position "p":

p (his current position) = 4 feet - 7.6 feet + 3.6 feet 

p = 7.6 feet - 7.6 feet

p = 0 feet

So, Jeremy ends up right back where he started.

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The distance CD rounded to the nearest tenth is approximately 17.3 units.

Here, we have to find the distance CD between points C(8, -3) and D(-9, -6), we can use the distance formula:

Distance CD = √[(x₂ - x₁)² + (y₂ - y₁)²]

where (x₁, y₁) are the coordinates of point C and (x₂, y₂) are the coordinates of point D.

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Distance CD = √[(-9 - 8)² + (-6 - (-3))²]

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Plug the coordinates into the distance formula and solve as such:

CD=√((8-(-9))^2+(-3-(-6))^2)\nCD=√(17^2+3^2)\nCD=√(289+9)\nCD=√(298)\nCD\approx 17.3

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