Answer:
0.87
Step-by-step explanation:
I got it right UwU
Answer:
As per the statement:
The angle of depression of a boat at sea from a 100 foot lighthouse is 20 degrees.
We draw the figure for this problem as shown below:
Height of the lighthouse(BC) = 100 foot
Angle of depression = 20 degrees.
Since, angle of depression is equal to the angles of elevation
i.e,
using tangent ratio:
Here,
Opposite side = BC = 100 foot
Adjacent side = AB
Angle of elevation:
Substitute these to solve for AB:
or
Simplify:
AB = 294.375362123 foot
Therefore, the distance to the boat approximately is 294.4 foot
By using the tangent function with the given height of the lighthouse and the angle of depression, we can solve for the distance to the boat, which is approximately 274.1 feet.
In this scenario, we can use trigonometry to find the distance to the boat. Since we know that the lighthouse is 100 feet high and the angle of depression is 20 degrees, this fits the scenario for a tangent function, where tangent of an angle equals the opposite side divided by the adjacent side.
Setting up our function, we get tan(20) = 100/ distance to the boat. Since we want to find the distance to the boat, we can rearrange the equation to be distance to the boat = 100 / tan(20).
Doing this calculation, we find that the distance to the boat is approximately 274.1 feet.
#SPJ3
Answer:
Geometric mean = 1/√3 or 0.58
Step-by-step explanation:
We have to find the geometric mean of the 2/3 and 1/2.
To find the geometric mean of n terms we use the formula
Geometric mean =
By putting the values in the formula
Geometric mean
geometric mean = 0.58
Answer:
0.577
Step-by-step explanation:
We are given the following two numbers and we are to find their geometric mean:
and
We know the formula for finding the geometric mean:
Geometric mean =
So putting in the given values in the above formula to get:
Geometric mean= =
Geometric mean = 0.577
Answer:
You can find the rate of change by dividing the difference in the principal owed by the difference in the number of months.
18,900 – 22,275 / 12 – 3 = -375
The average payment is $375 per month.