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What is the exact value of tan -60?
tan(-60 degrees) = - sqrt(3)
What is tan 60 degrees?
1.732
Express the function tan 120 degree as function of an acute angle?
- tan 60
Can I tan in 60 degree weather?
Yes
How do you get angle size of a 60 feet multiply 90 feet?
5400
What is the tangent of 60 degrees?
Tan(60) = Sin(60)/ Cos(60) Sin(60) = sqrt(3)/2 Cos(60) = 1/2 Hence Sin(60) / Cos(60) = [sqrt(3) / 2] / [1/2} => sqrt(3) / 2 X 2/1 sqrt(3) Hence Tan(60) = sqrt(3) = Numerically = 1.732050808....
What is tangent of pie divided by 3 equal to?
tan(pi/3) = tan (60 degrees) = 1.732 which is square root of 3
The function cot 115 degrees is equivalent to A -tan 60 degrees B -tan 25 degrees C tan 25 degrees D tan 65 degrees?
cot 115 deg = - tan25 deg
What is the exact value of tan 60 degrees?
The exact value of 60 degrees would be 1/2. This is a math problem.
Area of a rectangle 70 degree diagonal and side 60 feet long?
Other side = 60 tan 20, so area of rectangle = 3600 tan 20 = 3600 x 0.36397= 1310.29 sq ft
What are all the exact values for which tan t equals sqrt3?
sin(60) or sin(PI/3) = sqrt(3)/2 cos(60) or cos(PI/3)=1/2 tan(60) or tan(PI/3) = sin(60)/cos(60)=sqrt(3) But we want tan for -sqrt(3). Tangent is negative in quadrant II and IV. In Quadrant IV, we compute 360-60=300 or 2PI-PI/3 =5PI/3 tan(5PI/3) = -sqrt(3) Tangent is also negative in the second quadrant, so we compute PI-PI/3=2PI/3 or 120 degrees. tan(t)=-sqrt(3) t=5PI/3 or 2PI/3 The period of tan is PI The general solution is t = 5PI/3+ n PI, where n is any integer t = 2PI/3+ n PI, where n is any integer
A regular pentagon with perimeter 60 and apothem x. Find the area?
A pentagon has 5 sides. The perimeter is 60 so each of its sides is 60/5=12. Area = n (s/2)^2 / tan( π /n) = 5(12/2)^2 / tan ( π /5) = 247.7487
