What is -200.90 absolute value?

Answers

Answer 1

Answer:

Answer:

Step-by-step explanation:

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During a football game, a quarterback decides to run the ball 45 yards to score a touchdown. How many feet didhe run to score the touchdown? (round to whole number)

Answers

Answer:

135

Step-by-step explanation: 45 times 3

Answer:

135 feet

Step-by-step explanation:

a yard is a little more than a foot and we just round to

1 yard = 3feet so 45*3 is 135 feet

If a sprinkler waters 1/8 of lawn in 1/4 hour, how much tome will it take to water the entire lawn?

Answers

Answer:

1/8 of the lawn in 1/4 of an hour. That mean you would need a whole hour to do 4/8 or 1/2 of the lawn. So you would need two hours to do the whole lawn.

Step-by-step explanation:

Answer:

2 hours or you can say 120 minutes

Step-by-step explanation:

1/4 of an hour equals 15 minutes

1/8 = 15 minutes

4/8 = 1 hour = 60 minutes

8/8 = 2 hours = 120 minutes

hope i helped

A 5-foot ladder is leaning against a 4-foot wall. How far must the bottom of the ladder be from the base of the wall so that the top of the ladder rests on the top of the wall.

Answers

This is a classic example of a right angled triangle where the ladder is the hypotenuse and the wall and the base of the wall are the other 2 sides of the triangle.

Since it is a right angled triangle, Pythagorean theorem will be applied to it.

So, we use the formula -
hypotenuse^2 = side1^2 + side2^2

Here, hypotenuse (ladder) = 5 feet, side1 (wall) = 4 feet, side2 (base of the wall) = unknown.

So, we have, 5^2 = 4 ^2 + side2^2
==> side2^2 = 5^2 - 4^2
==> side2^2 = 25 - 16
==> side2^2 = 9
==> side2 = square root (9)
==> side2 = 3

So, the final answer is --> the bottom of the ladder is 3 foot away from the base of the wall.

A right angled triangle is formed here.
By Pythagoras theorem,
H² = B² + L²
where L is the altitude (wall), B is the base (ground) and H is the hypotenuse (ladder).
⇒ 5² = B² + 4²
⇒ 25 = B² + 16
⇒ B² = 25 - 16 = 9
⇒ B = 3
The bottom of the ladder must be 3 feet away from the base of the wall.

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