Find X so that the pitch of the roof is 1/6. The number below the x is 30 feet in the figure. so how do I solve this?

1/6 = x/30

Now solve for x
6x=30
6x/6=30/6
×/5

no idea - no picture.

5 feet

Well, finding the pitch of a roof can be a bit of a slope-y situation! But fear not, I'm here to help. To find X, we need to use a little trigonometry.

The pitch of a roof is defined as the ratio of the vertical rise to the horizontal run. In this case, we know that the pitch is 1/6, and the horizontal run is 30 feet.

So, we can set up a right triangle, with the horizontal run of 30 feet as the base, and the vertical rise (X) as the height. The pitch is the ratio of the height to the base, which gives us the equation:

1/6 = X / 30

To solve for X, we can cross-multiply:

X = (1/6) * 30

X = 5

So, X is 5 feet. Voila! You've found the height of the roof. Just don't get too high up there, you might get a bit pitchy!

To solve for X in this scenario, we need to understand that the pitch of a roof is the ratio of its rise (vertical distance) to its run (horizontal distance). In this case, the pitch is given as 1/6.

To find X, we can set up a proportion based on the given values. Since the pitch is the ratio of the rise to the run, we can write:

Rise / Run = Pitch

In this case, the rise is X, the run is 30 feet, and the pitch is 1/6. Plugging in these values, we get:

X / 30 = 1/6

To find X, we can cross multiply and solve for it. Multiplying both sides of the equation by 30 gives us:

X = (1/6) * 30

Simplifying, we get:

X = 5

Therefore, X is equal to 5.

Find x so that the slope of the roof is 1/3. X= feet