Answer:
2.2 hours takes to accumulate 11 centimeter of snow in Harper's yard and snow accumulate per hour is 5 cm.
Step-by-step explanation:
Given:
d = 5h
where d is depth of snow in centimeters and h is hours of a snowstrom.
To find: Time when the depth of snow is 11 cm.
Depth of snow accumulate per hour.
Consider,
d = 5h
put d = 11
11 = 5h
h = 2.2 hours
h = 2 hours 12 minutes
Now, Put h = 1
d = 5 × 1
d = 5 cm
Therefore, 2.2 hours takes to accumulate 11 centimeter of snow in Harper's yard and snow accumulate per hour is 5 cm.
We know, that d means depth. Also, we know that h means hour.
d=5h basically means this: depth is equal to 5cm times hours
We have to questions to answer here. We already answered the second question. To answer first question, we just divide 11/5 ...That is 2.2 hours. That is 2 hours and 12 minutes.
I hope I helped you. I will be grateful, if you mark my answer as the brainliest.
2/17
2 ÷ 17 = 0.11
0.11 × 100 = 11
11%
11% of Javier's passes were intercepted.
Hope this helps(:
what is the first step?
Answer:
by dividing answer is 6m-1
Week 2: The mean was 40 hourse with a standrad deviation of 2.0 hours.
The manager concluded that there was more variation in the number of hours worked for week 2 that for week 1. The manager's conclusion was-?
Answer:
Area of the triangle(A) is given by:
....[1]
where,
b is the base and h is the height of the triangle.
As per the statement:
The area of a triangular block is 64 square inches.
⇒
It is given that: If the base of the triangle is twice the height
⇒ .....[2]
Substitute these in [1] we have;
⇒
or
⇒ inches.
Substitute h =8 in [2] we have;
in.
therefore, the base and height of the triangle are: 16 inches and 8 inches.
Answer:
Surface area of the cylinder = 954.56 inches
Step-by-step explanation:
Given that
π = 3.14
height of the cylinder = 11in
radius of the cylinder = 8in
surface area of the cylinder = ?
recall that,
surface area of the cylinder = 2πrh + 2πr²
surface area of the cylinder = 2 x 3.14 x 11 x 8 + 2 x 3.14 x 8²
surface area of the cylinder = 552.64 + 6.28 x 64
surface area of the cylinder = 552.64 + 401.92