Answer:
The length of the playground is 10 yards
The width of the playground is 5 yards.
Step-by-step explanation:
Given: The area of a playground is 50 square yards. The length of the playground is 2 times longer than its width.
Area = 50 square yards
Length = 2*width = 2w
Area of the playground = length*width
50 = 2w *w
2w^2 = 50
Dividing both sides by 2, we get
2w^2/2 = 50/2
w^2 = 25
Taking square root on both sides, we get
w = √25
w = 5 yards
Now let's find the length.
Length = 2 * width
= 2*5
length = 10 yards
Use 3.14 for π
and round your final answer to the nearest hundredth.
Make sure to show your calculations.
Answer:
152.04 For anybody that still needs the answer.
Step-by-step explanation:
Answer B: 3 x 7 x7 or 3 x 7^7
A.80 pages per 5 minutes
B.40 pages per 2.5 minutes
C.32 pages per minute
D.16 pages per minute
If the ladder is 15 feet long, then what is the angle at which the ladder is leaning?
The angle at which the ladder is leaning is 62.18°.
Trigonometry is the branch of mathematics that deals with calculating the angles of triangles or the lengths of their sides. It mainly concerned on the properties of right angled triangle.
For the given situation,
The length of the ladder = 15 feet
The distance between the house and the ladder base = 7 feet
The angle at which the ladder is leaning can be found by using trigonometric ratio, cos θ.
we know that, θ =
The figure below shows the relationship between the sides.
⇒ θ =
⇒ θ =
⇒ θ =
Hence we can conclude that the angle at which the ladder is leaning is 62.18°.
Learn more about trigonometry here
#SPJ2
Answer:
62.182°
Step-by-step explanation:
Using cos and sin you are able to find the height of the ladder from the bottom of the house to the place the top of the ladder is. You can do this by making a triangle. By using the lengths and angles already present you are able to find all angles of the triangle.