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In ΔPQR, right angled at Q, PR + QR = 25 cm and PQ = 5 cm. Determine the values of sin P, cos P and tan P.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

State whether the following are true or false. Justify your answer.

The value of tan A is always less than 1.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

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State whether the following are true or false. Justify your answer.

sec A = `12/5` for some value of angle A.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

State whether the following are true or false. Justify your answer.

cos A is the abbreviation used for the cosecant of angle A.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

State whether the following are true or false. Justify your answer.

cot A is the product of cot and A.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

State whether the following are true or false. Justify your answer.

sin θ = `4/3`, for some angle θ.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

2 cubes each of volume 64 cm3 are joined end to end. Find the surface area of the resulting cuboid.

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A vessel is in the form of a hollow hemisphere mounted by a hollow cylinder. The diameter of the hemisphere is 14 cm and the total height of the vessel is 13 cm. Find the inner surface area of the vessel. [Use `pi = 22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A toy is in the form of a cone of radius 3.5 cm mounted on a hemisphere of same radius. The total height of the toy is 15.5 cm. Find the total surface area of the toy [Use π =`22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A cubical block of side 7 cm is surmounted by a hemisphere. What is the greatest diameter the hemisphere can have? Find the surface area of the solid. [Use `pi = 22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A hemispherical depression is cut out from one face of a cubical wooden block such that the diameter l of the hemisphere is equal to the edge of the cube. Determine the surface area of the remaining solid.

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A medicine capsule is in the shape of cylinder with two hemispheres stuck to each of its ends (see the given figure). The length of the entire capsule is 14 mm and the diameter of the capsule is 5 mm. Find its surface area. [Use π = `22/7`]

 

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A tent is in the shape of a cylinder surmounted by a conical top. If the height and diameter of the cylindrical part are 2.1 m and 4 m respectively, and the slant height of the top is 2.8 m, find the area of the canvas used for making the tent. Also, find the cost of the canvas of the tent at the rate of Rs 500 per m2.

(Note that the base of the tent will not be covered with canvas.) [Use `pi = 22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

From a solid cylinder whose height is 2.4 cm and diameter 1.4 cm, a conical cavity of the same height and same diameter is hollowed out. Find the total surface area of the remaining solid to the nearest cm2 

[use `pi = 22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

A wooden article was made by scooping out a hemisphere from each end of a solid cylinder, as shown in given figure. If the height of the cylinder is 10 cm, and its base is of radius 3.5 cm, find the total surface area of the article.

 [Use `pi = 22/7`]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

Water in a canal, 5.4 m wide and 1.8 m deep, is flowing with a speed of 25 km/hour. How much area can it irrigate in 40 minutes, if 10 cm of standing water is required for irrigation?

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

From a solid right circular cylinder of height 2.4 cm and radius 0.7 cm, a right circular cone of same height and same radius is cut out. Find the total surface area of the remaining solid.

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

Find the area of the shaded region in Fig. 3, where arcs drawn with centres A, B, C and D intersect in pairs at mid-points P, Q, R and S of the sides AB, BC, CD and DA respectively of a square ABCD of side 12 cm. [Use π = 3.14]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined

If 4 tan θ = 3, evaluate `((4sin theta - cos theta + 1)/(4sin theta + cos theta - 1))`

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

The diameters of the lower and upper ends of a bucket in the form of a frustum of a cone are 10 cm and 30 cm respectively. If its height is 24 cm, find:

1) The area of the metal sheet used to make the bucket.

2) Why we should avoid the bucket made by ordinary plastic? [Use π = 3.14]

[12] Surface Areas and Volumes
Chapter: [12] Surface Areas and Volumes
Concept: undefined >> undefined
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