Zusammenfassung der Ressource
Frage 1
Frage
Drag and drop the correct angles below to show your answers.
Only letter with an orange label need to be answered (ignore extra letters!).
Antworten
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45
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53
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64
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116
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96
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73
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107
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37
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59
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21
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159
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69
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86
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138
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23
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71
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135
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33
Frage 2
Frage
Find x using parallel line angle rules.
Antworten
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x = 112
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x = 130
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x = 68
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x = 50
Frage 3
Frage
Which single rule can you use to explain how you found x?
Antworten
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Because opposite angles are equal.
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Because corresponding angles are equal.
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Because alternate angles are equal.
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Because co-interior angles sum to 180.
Frage 4
Frage
Find y using parallel line angle rules
Antworten
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y = 50
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y = 130
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y = 112
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y = 68
Frage 5
Frage
Which single rule can you use to explain how you find y?
Antworten
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Because alternate angles are equal
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Because corresponding angles are equal
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Because opposite angles are equal
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Because co-interior angles sum to 180
Frage 6
Frage
The longest side on a right-angled triangle is called the Hypotenuse.
Frage 7
Frage
Use the drop down menu to correctly label the following triangle.
Antworten
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a
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b
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c
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a
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b
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c
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a or b
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a
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b
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c
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a or b
Frage 8
Frage
Find the length of the missing side
Frage 9
Frage
Find the length of the missing side (round your answer to 1dp).
Frage 10
Frage
Find the length of the missing side.
Frage 11
Frage
Find the length of the missing side.
Frage 12
Frage
Find the length of the missing side, if you get a decimal answer, round to 1dp.
Antworten
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16.6cm
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12.0cm
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7.7cm
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3.6cm
Frage 13
Frage
Find the length of the missing sides, if you get decimal answers, round to 1dp.
The two shorter sides are the same length.
Frage 14
Frage
Susie is flying her kite on a horizontal playing field.
The string is taut and the kite is 100m above the ground.
The kite is 300m from Susie in a horizontal direction.
How long is the kite string?
Round your answer to the nearest m.
Frage 15
Frage
Keith uses his 6-metre ladder to clean his upstairs windows. He placed the ladder 2 metres away from the foot of the wall. How far up the wall did the ladder reach?
Round your answer to 1dp.