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G10 Mathematics 2025-01

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Max is holding the string of a kite which is flying 30 metres above the ground.

His height is 1,5 metres.

The string is straight and its length is 35 metres.

Calculate the angle  between the string and the ground.

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An amount of R3 500 is invested in an account which pays simple interest at a rate of 6,7% per annum. Calculate the amount of interest accumulated at the end of four years.

NOTE: Write only the amount without the currency.

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Given the diagram below, calculate how tall the lighthouse is?

Note: Write down only the value without the units. Round your answer two decimal places.

A light house with someone standing a distance away from it.

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The area of the rectangle is 

A rectangle with length 16 cm and a diagonal that creates angle x

Work out the size of angle .

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Given the following diagram of a ladder leaning against a wall, work out the angle that the ladder makes with the ground?

Note: Write down only the value without the units. Round off to the whole number.

An image of a ladder leaning against a wall.

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For a right-angled triangle, match the following trigonometric ratios to their reciprocals.

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 is the base of a ramp laid on level ground. The ramp is 230 cm long and 20 cm high, as shown in the diagram. Work out the size of angle 

A ramp PQ leaning against wall QR. The ramp that creates an angle x with the ground and length 230 cm to the top of the wall.

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The point  is 50 metres from the base of a tower.

The angle of elevation of the top of the tower from  is 74°.

A point A 50m away from a tower creating an angle of elevation of 74 degrees

Calculate the height of the tower. Give your answer to three significant figures.

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In the diagram below, , the size of a is . What is the reason that this is true?

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A person stands at Point A. They look up at a bird sitting on the top of a tree (at Point B).

The height of the tree is 9 m, the line-of-sight distance from Point A to the top of the tree (Point B) is 10,39 m and the angle of inclination (from the horizontal) to the top of the tree is .

Calculate the angle of elevation (from the horizontal) to the top of the tree () as shown in the diagram below (round your answer to two decimal places, without units. Use "," and NOT "." as a decimal point).

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