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Trigonometry
Prove the following extension of Moreley's theorem.
Consider ∆ABC.
Let adjacent trisectors of external angles B and C meet at P.
Let adjacent trisectors of external angles C and A meet at Q.
Let adjacent trisectors of external angles A and B meet at R.
Prove that ∆PQR is equilateral.
Consider ∆ABC.
Let adjacent trisectors of external angles B and C meet at P.
Let adjacent trisectors of external angles C and A meet at Q.
Let adjacent trisectors of external angles A and B meet at R.
Prove that ∆PQR is equilateral.
Trigonometry
In ∆ABC, A = 20, B = 80, C = 80. D lies on AC such that angle DBC = 70. E lies on AB such that ECB = 50. Using Trigonometric Version of Ceva's Theorem deduce that angle BDE = 10. All measures are in degree.
Trigonometry
suppose you have been to measure the height of the local water tower.Climbing makes you dizzy, so you decide to do the whole job level. From a point 47.3 meters from the base of the tower, you find that you must look up at an angle of 53 degrees to see the tower. How tall is the tower? draw the angle
Trigonometry
Find all the values of θ between 0 and 2π for which cos θ/2 = √(1+sinθ ) - √(1- sinθ ) is true.
Trigonometry
given: sinƟ = 4/5 cosΦ =12/13 find sin (Ɵ + Φ)
Trigonometry
given: sinƟ = 4/5 cosΦ = 12/13 find sin (Ɵ + Φ)
Trigonometry
Show that it is an identity by transforming the side of each one into the right side.
1.-sin/csc=cos^2
1.-sin/csc=cos^2
Trigonometry
Find the value of cos30.0
0.8599
0.9833
0.8581
0.5
0.8599
0.9833
0.8581
0.5
Trigonometry
Find the value of cos40.70
0.7581
0.3421
0.6347
0.1583
0.7581
0.3421
0.6347
0.1583
Trigonometry
At what quadrant is 62^0
1st
3rd
2nd
4th
1st
3rd
2nd
4th
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#339914 on Dec 2023
#339914 on Dec 2023