Circle Theorems Combined Higher GCSE Questions These questions

Circle Theorems – Combined – Higher – GCSE Questions These questions are the same format as previous GCSE exams. COPY means they use the exact same numbers as the original GCSE question. Otherwise, they are clone questions using different numbers. The worksheets are provided in a variety of sizes.

Printing To print handouts from slides Select the slide from the left. Then click: File > Print > ‘Print Current Slide’ To print multiple slides Click on a section title to highlight all those slides, or press ‘Ctrl’ at the same time as selecting slides to highlight more than one. Then click: File > Print > ‘Print Selection’ To print double-sided handouts Highlight both slides before using ‘Print Selection’. Choose ‘Print on Both Sides’ and ‘Flip on Short Edge’.

GCSE Edexcel Higher: June 2018 Paper 2, Q 13 1 1 C C O B E Edexcel Higher: June 2018 Paper 2, Q 13 O B E D D A A F F (3) Jack was asked to give some possible values for x and y. He said, “y could be 200 and x could be 110 because 200 – 110 = 90” (b) Is Jack correct? You must give a reason for your answer. (1) (Total for Question 1 is 4 marks)

GCSE Edexcel Higher: June 2018 Paper 2, Q 13 1 C O B E D A F (3) Jack was asked to give some possible values for x and y. He said, “y could be 200 and x could be 110 because 200 – 110 = 90” (b) Is Jack correct? You must give a reason for your answer. (1) (Total for Question 1 is 4 marks)

GCSE Edexcel Higher: June 2018 Paper 2, Q 13 1 C O B E D A F Angle CAE = y (alternate segment theorem) Angle EAO = 90 (tangent to a circle is perpendicular to the radius) y = 90 + x y - x = 90 (3) Jack was asked to give some possible values for x and y. He said, “y could be 200 and x could be 110 because 200 – 110 = 90” (b) Is Jack correct? You must give a reason for your answer. No, y is an angle inside a triangle and must be less than 180. (1) (Total for Question 1 is 4 marks)

Questions? Comments? Suggestions? …or have you found a mistake!? Any feedback would be appreciated . Please feel free to email: tom@goteachmaths. co. uk