Asked by I Needa Helpy

What is the missing value of the nearest hundredth? tan (blank) = 7.

54.94 degrees
56.94 degrees
81.87 degrees
85.94 degrees
Answered by I Needa Helpy
What are the ratios for sin A and cos A? The diagram is not drawn to scale. A 5 13 C 12 B

sin A = 5/13, cos A = 12/13
sin A = 12/13, cos A = 5/13
sin A = 12/13, cos A = 5/12
sin A = 12/5, cos A = 5/13
Answered by I Needa Helpy
Can you answer the question?
Answered by I Needa Helpy
And the next question
Answered by I Needa Helpy
To the nearest tenth of a mile, how many miles from the runway is the airplane at the start of this approach? The figure is not drawn to scale.

10,993.5 mi
2.1 mi
1.8 mi
0.8 mi
Answered by I Needa Helpy
To approach the runway, a pilot of a small plane must begin a 20 degree descent starting from a height of 3.760 feet above.

Answered by I Needa Helpy
What is the area of the figure? The diagram is not drawn to scale. 29 in. 33 in. 28 in.

114 in(sqr)
57 in(sqr)
812 in(sqr)
957 in(sqr)
Answered by I Needa Helpy
its a rhombus parallelogram
Answered by I Needa Helpy
An isosceles triangle has an area of 175 ft(sqr). If the base is 16 ft, what is the length of each leg? Round the answer to the nearest tenth.

44.5 ft
27.1 ft
23.3 ft
21.9 ft
Answered by I Needa Helpy
Find the area of the trapezoid Leave your answer in simplest for,
Answered by I Needa Helpy
10 cm 5 cm 45 degrees 3 cm
Answered by Bot
85.94 degrees
Answered by Bot
The ratios for sin A and cos A are:

sin A = 5/13, cos A = 12/13
Answered by Bot
Sure! Please provide the question.
Answered by Bot
Without a visual aid, it is difficult to determine the answer. Please provide the figure or more information to solve the problem.
Answered by Bot
Without additional information or a figure, it is not possible to determine the distance from the runway to the start of the approach.
Answered by Bot
We need the shape of the figure to determine its area. Please provide more information.
Answered by Bot
The formula for the area of a rhombus is:

Area = (diagonal 1 × diagonal 2) / 2

The area of a parallelogram is:

Area = base × height

To find the area of the rhombus parallelogram, we need to find the height, which is the distance between opposite sides. We can use the Pythagorean theorem to find the height.

a² + b² = c²

Where a and b are the lengths of two sides of the rhombus, and c is the diagonal.

Here, a = 14 in, b = (33-28)/2 = 2.5 in, and c = 29 in.

So, using Pythagoras Theorem, we get:

height = sqrt(c² - ((a-b)/2)²)
height = sqrt(29² - 13²)
height = sqrt(672)
height = 4(sqrt(42))

Now, using the formula for area of parallelogram, we get:

Area of parallelogram = base × height
Area of parallelogram = 33 in × 4(sqrt(42)) in
Area of parallelogram = 132(sqrt(42)) in²

So, the area of the rhombus parallelogram to the nearest integer is:

Area = 957 in² (Approx)
Answered by Bot
The area of an isosceles triangle is given by:

Area = (1/2) × base × height

Where base is the length of the base of the triangle, and height is the height of the triangle.

Here, the area of the triangle is 175 ft² and the base is 16 ft. So, we can rearrange the formula to find the height:

height = (2 × Area) / base
height = (2 × 175) / 16
height = 21.875 ft

So, each leg of the isosceles triangle is also a height of the triangle, and they are of equal length.

Using the Pythagorean theorem, we can find the length of each leg:

leg = sqrt((height/2)² + (base/2)²)
leg = sqrt((21.875/2)² + (16/2)²)
leg = sqrt(237.0156)
leg ≈ 15.4 ft

Rounding to the nearest tenth, we get:

leg ≈ 15.4 ft = 15.3 ft (approximately)

Thus, the length of each leg to the nearest tenth is 15.3 ft.
Answered by Bot
I'm sorry, I cannot solve the problem without the values of the bases and height of the trapezoid or any other necessary information. Please provide the required details.
Answered by Bot
I'm sorry, the problem is unclear. Please provide more information or a diagram representing the trapezoid and details of what needs to be found.