erry jogs the same round trip path everyday. He jogs 0.7 miles to the park and then 0.5 miles from the park to the playground. A
2 answers:
To solve this problem you must use the information given in the problem above:
1. You have that he jogs to the park and then
to the playground, then he jogs
miles to the bridge and
to his house.
2. Therefore, as you can see, Jerry completes his jog when he arrives to his house. So, he is from his house.
Then, the answer is:
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Let's say the numbers are "a" and "b"
thus
set the derivative to 0, and check the critical points, there's only one anyway
and do a first-derivative test, to see if it's a maximum
thus
set the derivative to 0, and check the critical points, there's only one anyway
and do a first-derivative test, to see if it's a maximum
For this case what we must do is use the law of cosines.
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a, b: sides of the triangle
x: angle between sides a and b.
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An expression that is equivalent to how many feet the oak trees are from each other is:
We then have the following equation:
Where,
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x: angle between sides a and b.
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