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Name: GCSE (1 – 9) Proof of Circle Theorems - …

GCSE (1 9) Proof of Circle TheoremsName: _____Instructions Use black ink or ball-point pen. Answer all questions. Answer the questions in the spaces provided there may be more space than you need. Diagrams are NOT accurately drawn, unless otherwise indicated. You must show all your working The marks for each question are shown in brackets use this as a guide as to how much time to spend on each Read each question carefully before you start to answer it. Keep an eye on the time. Try to answer every question. Check your answers if you have time at the endProve that the angle subtended by an arc at the centre of a Circle is twice the angle subtended at any point on the circumference(4)Prove the angle subtended at the circumference by a semicircle is a right angle(4)Prove that angles in the same segment are equal(4)Prove that opposite angles of a cyclic quadrilateral sum to 180 (4)Prove the alternate segment theorem (4)

GCSE (1 – 9) Proof of Circle Theorems Name: _____ Instructions • Use black ink or ball-point pen. • Answer all questions. • Answer the questions in the spaces provided

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Transcription of Name: GCSE (1 – 9) Proof of Circle Theorems - …

1 GCSE (1 9) Proof of Circle TheoremsName: _____Instructions Use black ink or ball-point pen. Answer all questions. Answer the questions in the spaces provided there may be more space than you need. Diagrams are NOT accurately drawn, unless otherwise indicated. You must show all your working The marks for each question are shown in brackets use this as a guide as to how much time to spend on each Read each question carefully before you start to answer it. Keep an eye on the time. Try to answer every question. Check your answers if you have time at the endProve that the angle subtended by an arc at the centre of a Circle is twice the angle subtended at any point on the circumference(4)Prove the angle subtended at the circumference by a semicircle is a right angle(4)Prove that angles in the same segment are equal(4)Prove that opposite angles of a cyclic quadrilateral sum to 180 (4)Prove the alternate segment theorem (4)


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