CBSE X Maths Some Applications of Trigonometry
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CBSE X Maths Introduction to Trigonometry
If 7tan Φ = 4, then find the value of 7sinΦ - 3cos Φ
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7sinΦ + 3cos,Φ .
CBSE X Maths Introduction to Trigonometry
If √3 tanΦ = 3sinΦ , then find the value of sin²Φ - cos²Φ .
CBSE X Maths Introduction to Trigonometry
If sec A=17/8 , show that 3-4 sin ²A/4 cos² A - 3 = 3- tan² A /1-3 tan² A.
CBSE X Maths Introduction to Trigonometry
Evaluate sec² (90°-Φ) - cot²Φ / 2 (sin²25° + sin²65°)
CBSE X Maths Introduction to Trigonometry
Prove that sinA - cosA +1/ sinA + cosA - 1 =1/secA - tanA.
CBSE X Maths Introduction to Trigonometry
Ohh.... Tq Q1. Prove that( cosecA - sinA) (secA - cosA) = 1/ tanA - cotA.
CBSE X Maths Some Applications of Trigonometry
The angle of elevation of the top of a tower from certain point is 30°. If the observer moves 20m towards the tower, the angle of elevation of the top increases by 15°. Find the height of the tower.
CBSE X Maths Some Applications of Trigonometry
The angle of elevation Φ of the top of a lighthouse as seen by a person on the ground is such that tanΦ = 5/12. When the person moves a distance of 240m towards the lighthouse, the angle of elevation becomes Φ, such that tanΦ=3/4.
Find the height of the lighthouse.
CBSE X Maths Some Applications of Trigonometry
From a window 15m high above the ground in a street, the angles of elevation and depression of the top and foot of another house on the opposite side of the street are 30° and 45°, respectively. Show that the height of the opposite house is 23.66 m. (take √3 = 1.732)
CBSE X Maths Some Applications of Trigonometry
The length of the shadow of a tower standing on ground level is found to be 2x m longer when the sun's altitude is 30° than when it was 45°. Prove that the height of tower is (√3 + 1)x m.
CBSE X Maths Some Applications of Trigonometry
Sunita is an electrician and she has to repair an electric fault on a pole of height 5m. She needs to reach to a point on the pole 1.3m below the top of the pole to undertake the repair work. What should be the length of ladder that she should use which, when inclined at an angle of 60° from the horizontal, would she enable her to reach the required position ? Further how far from the foot of the pole should she place the foot of the ladder? What value is indicated from this question?
CBSE X Maths Some Applications of Trigonometry
A spherical balloon of radius r subtends an angle Φ at the eye of an observer. If the angle of elevation of its centre is Φ , then find the height of the centre of the balloon .
CBSE X Maths Some Applications of Trigonometry
A bird is sitting on the top of a tree which is 80 m high. The angle of elevation of the bird from a point on the ground is 45°. The bird flies away from the point of observation horizontally and remains a constant height. After 2 s, the angle of elevation of the bird from the point of observation becomes 30°. Find the speed of flying of the bird.
Gujarat - Gujarati Medium IX ALL Subject ત્રિકોણ
QID : 65 - In a triangle the length of the side opposite the right angle is 9√3 cm, what is the length of the side opposite to the angle which measures 30 degree?
CBSE IX Maths Triangles
Please solve question no. 60
