find the missing value to the nearest hundredth Tan ___ = 73

I just don't get these!

89.22

You want to find the angle θ such that

tanθ = 73

Another way of writing that is by using the inverse function

θ = arctan 73
or
θ = tan-173

Just as you need a calculator or a table to find tan 25°, you need a calculator or table of arctan to find arctan 73

arctan(73) = 89.21°

tan is just another operator, like + or - or * or √. It has an inverse:

- or + or / or sup>2 or arctan.

If someone asked

3 * ___ = 12

you find the answer by using the inverse operation:

___ = 12/3

Same with sin cos tan, etc. Use the inverse operation.

this page exactly is 10 years old.

To find the missing value in the equation Tan ___ = 73 and round it to the nearest hundredth, we need to use an inverse tangent function (also known as arctan).

The inverse tangent (arctan) function allows us to find the angle whose tangent is equal to a given value. In this case, we want to find the angle whose tangent is equal to 73.

To do this, we can use a scientific calculator or an online trigonometric calculator that has an inverse tangent function (usually denoted as atan or arctan). Here's how to find the missing angle:

1. Open a scientific calculator or visit an online trigonometric calculator.
2. Look for the inverse tangent function. It is usually denoted as atan or arctan (tan^(-1)).
3. Enter 73 as the argument of the inverse tangent function. The specific notation might vary depending on the calculator you are using, but it will generally look like atan(73) or arctan(73).
4. Calculate the inverse tangent of 73 using the calculator.
5. The calculator will give you the result in radians. To convert it to degrees, multiply the radian value by 180/Ï€ (180 divided by pi, approximately 3.14159).
6. Round the resulting angle to the nearest hundredth.

Following these steps, you should be able to find the missing value in the equation Tan ___ = 73 rounded to the nearest hundredth.