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Tangent is determined by the ratio of the side opposite the angle over the one adjacent to it. In a 45-45-90 triangle, the ratio of these sides is 1. This is because the side opposite one of the 45 degree angles is adjacent to the other, and vise versa.

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What is tangent 45?

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What is the tangent of 45 degrees?

tan 45° = 1


Why is the tangent of 45 equals 1?

Let's look at an right isosceles triangle (where the base angles measure 45 degrees, and legs are congruent). So that, tan 45 degrees = leg/leg = 1


What is tangent inverse of 1?

45 degrees


What is the tangent of 45º?

0 is your answer tan(45)=1 and arccos(1)=0


Which angle has a tangent of 1?

Oh, dude, the angle that has a tangent of 1 is 45 degrees or π/4 radians. It's like the cool kid at the math party, always hanging out with a value of 1 and making all the other angles jealous. So, if you wanna be in the tangent club, just remember 45 degrees is where it's at.


Can the tangent ratio be equal to 1?

Yes. The tan of 45 degrees is 1.


What is the solution when y equals 2x plus 1 is a tangent to the circle 5y2 plus 5x2 equals 1?

If y = 2x+1 is a tangent line to the circle 5y^2 +5x^2 = 1 then the point of contact is at (-2/5, 1/5) because it has equal roots


A ƒ equals 45 Hz Τ equals?

1/45 sec or 0.023 sec


Why is the tangent of 45 degrees 1?

That would be an isosceles right triangle with sides of 1, 1, and the square root of 2. 1/1=1.


What is tan45 degrees?

The tangent of 45 degrees, or tan(45°), is equal to 1. This is because, in a right triangle with angles of 45 degrees, the opposite and adjacent sides are of equal length, resulting in a ratio of 1:1. Therefore, tan(45°) = opposite/adjacent = 1/1 = 1.


If A tangent tangent angle intercepts two arcs that measure 135 degrees and 225 degrees what is the measure of the tangent tangent angle?

The tangent-tangent angle is formed by two tangents drawn from a point outside a circle to points on the circle. To find the measure of the tangent-tangent angle, you take half the difference of the intercepted arcs. In this case, the arcs measure 135 degrees and 225 degrees. Therefore, the measure of the tangent-tangent angle is (\frac{1}{2} (225^\circ - 135^\circ) = \frac{1}{2} (90^\circ) = 45^\circ).