Tan 3pi 4

Tan (3 ft / 4x) if tan x = 1/2? 3

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Thank you very much

If tanks = 1/2, x = tan 1 (1/2)

==> Tan (3 ft / 4x) = Tan (3 ft / 4 tin 1 (1/2))

= 3

Tan 3pi 4

First, draw a picture of what happened. What I'm looking at is ten function x is pi / 4 (where is a million) to pi / 4 (where is a million). By definition, we make the same function pi / 2 in the next section, because it converts +2 to y = one million and y = + to one million. At 3pi / 4 the price will be +3. This limit is repeated for every pi / 2 part of x. Therefore, the expression in (i) is two + ten (xpi / 2). By default, you can train f (x) to be straight on pi / 4. The derivative exists because the li tan of the curve is pi / 4 = le on the curve pi / 4.
da tan (ab) = (tan to tan b) / (1 + tan a * tan b)
Tan (3pi / 4x) = (Tan (3pi / 4) Tan (x)) / (1 + Tan (3pi / 4) * Tan (x))
Enter the given tan x = 1/2 and tan (3pi / 4) = 1, the value in the equation you see
Chocolate (3 ft / 4x) = ((1) 1/2) / (1 + ((1) * 1/2))
Brown (3 ft / 4x) = (3/2) / (1/2)
Brown (3 ft / 4x) = 3 years
Find the angle x with reference to pi wse tan = 0.5000.
The fastest way is to use a calculator.
x = Arctan (1/2)
x = 0.46364709
Light brown (2.8198) = 1/3
Another option is to use trigonometry. Idenum or triangle