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Year 8 Pythagoras Theorem
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An obtuse angle is:
any angle greater than 90 degrees but smaller than 180 degrees
What is a Pythagorean triple? Represent the triad in letters.
Any 3 whole numbers that satisfy the Pythagoras theorem, indicated by [a, b, c]
A 14 cm drinking straw just fits into a can as shown. The diameter of the can is 7 cm. Find the height of the can correct to two decimal places.
Square root of [c2 - a2 = 147] = 12.12 cm.
Find the length of the unknown side in this right-angled triangle.
Square root of [c2 - a2 = 256] = 16.
A 7 m ladder is placed 3 m from the base of a wall as shown. Find the height of the wall correct to two decimal places.
Square root of [c2 - a2 = 40] = 6.32 m.
What is a surd and give me one example.
A number that cannot be expressed as a rational number. It has infinite decimal places. Example: square root of 2
Find the perimeter of this triangle, correct to two decimal places with units.
Hypotenuse = square root of [a2 + b2 = 424] = 20.59. Perimeter: 20.59+10+18 = 48.59 cm
Find the perimeter of this triangle, correct to two decimal places with units.
Hypotenuse = square root of [a2 + b2 = 13] = 3.61. Perimeter: 3.61 + 2 + 3 = 8.61 m
Find the length of the hypotenuse of these right-angled triangles, correct to two decimal places.
Square root of [a2 + b2 = 32] = 5.66
Find the length of the hypotenuse of these right-angled triangles, correct to two decimal places.
Square root of [a2 + b2 = 85] = 9.22
Explain why this working out to find the hypotenuse (c) is incorrect.
You must indicate in the last line that c = square root of 29. Otherwise, you've indicated the answer as the value of c2.
Explain why this working out to find the hypotenuse (c) is incorrect.
You cannot add 3 and 4 together like that. You must square them separately, add them together, and then square root the sum to find c.
A rectangular wall is 5 m wide and 4 m high. Find the length of a diagonal brace correct to the nearest cm
[a2 + b2 = 25+ 16 = 41]. Estimated square root of 41 = 6.40 cm.
The hypotenuse is always opposite to the:
right angle.
Classify this triangle as right, obtuse, or acute angled triangle. Show working out to prove it.
[c2 = 64] is less than [a2 + b2 = 85]. Therefore, it is an acute angle triangle
Classify this triangle as right, obtuse, or acute angled triangle. Show working out to prove it.
[c2 = 36] is greater than [a2 + b2 = 34]. Therefore, it is an obtuse angle triangle
Classify this triangle as right, obtuse, or acute angled triangle. Show working out to prove it.
[c2 = 100] is equal to [a2 + b2 = 100]. Therefore, it is a right angle triangle
This triangle is isosceles. Write Pythagoras’ theorem using the given pronumerals and simplify.
(Pythagoras = a2 + b2 = c2) a and b are represented by x, therefore, x2 + x2 = c2. Simplified = 2x squared = c2
Classify this triangle as right, obtuse, or acute angled triangle. Show working out to prove it.
[c2 = 64] is greater than [a2 + b2 = 52]. Therefore, it is an obtuse angle trignale
Is [10, 12, 20] a Pythagorean triple? Show your working out with a clear answer
[a2 + b2 = 100 + 144 = 244] and [c2 = 400]. 244 is not the same as 400, therefore, it is not a Pythagorean triple.
Is [8, 15, 17] a Pythagorean triple? Show your working out with a clear answer
[a2 + b2 = 64 + 225 = 289] and [c2 = 289]. 289 is the same as 289, therefore, it is a Pythagorean triple.
Is [4, 5, 9] a Pythagorean triple? Show your working out with a clear answer
[a2 + b2 = 42 + 52 = 41] and [c2 = = 81]. 41 is not the same as 81, therefore, it is not a Pythagorean triple.
The Pythagoras theorem only applies to what type of triangle?
Right-angle triangle
What is the Pythagoras theorem
c2 = a2 + b2