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SOLVING MATH IN ENGLISH EXAMINATION CHOOL YEAR 2019 2020 GRADE 8 There are 15 questions (from 1 to 15) Write down one letter before fight answer in each question Each question is worrth 1 mark Questio[.]

SOLVING MATH IN ENGLISH EXAMINATION CHOOL YEAR 2019-2020 GRADE There are 15 questions (from to 15) Write down one letter before fight answer in each question Each question is worrth mark Question Calculate 19992  19982  19972  19962   32  22  12 A 1999 B.2 C 1999000 D -2 Question Let a,b and c be positive integers The sum of 160 and the square of a is equal the sum of and the square of b The sum of 320 and the square of a is equal to the sum of and the square of b Find a A 17 B 13 C 23 D 15 Question Let x be a two-digit number Denote by f  x  the sum of x and its digits minus the product of its digits Find the value of x which gives the largest possible value for f  x  A 90 B 30 C 60 D 40 2000 Question Find the unit digit of 17 ? A B C D Question Find two unequal numbers p and q such that p  q  192 and p  q is as large possible A 225 B 351 C 123 D 531 Question Given that D is a point the side BC of a thiangle ABC such that AC  CD and CAB  ABC  45 Find BAD ? Question Given that P is point inside a rectangle ABCD If PA  4; PB  and PD  Find PC A 10 B C 12 D 101 Question Determine all primes p for which there exists at least one pair of integers x and y such that p   x and p   y A 11 B C 13 D Question Given are two three –digit numbers a and b and a four-digit number c If the sum of the digits of numbers a  b, b  c and c  a are equal to 3, find the largest possible sum of the digits of the number a  b  c A 10800 B 108 C 820 D 120 Question 10 Let P  x   x  ax  bx  cx  d where a, b, c and d are constantd If P 1  10; P  2  20;  P3  30 What is the value P 10   P  6  ? A 2860 B 1200 C 8104 D 6840 Question 11 P is point inside an equilateral triangle ABC such that PA  4; PB  and PC  Find the area of triangle ABC ? A P C B A 28 B 24 C.18 D 12 Question 12 ADEN is a square, BMDF is square such that F lines on AD and M lines on the extension of ED C is the point intersection of AD and BE If the area of triangle CDE is square units, what is the area triangle ABC ? A B M N E C E D A 12 B C 10 D Question 13 In triangle ABC , bisectors AA1; BB1; CC1 of the interior angles are drawn If ABC  120 What is the measure of A1B1C1 ? A 90 B 80 C 60 D 100 Question 14 For how many different real value of k there exist real numbers x,y and z x y yz zx such that    k? z x y A B C D Question 15 Given that L is a point on the diagonal AC of a square ABCD such that AL  3LC K is the midpoint of AB What is the measure of KLD ? A 80 B 90 C 60 D 30 There are questions (from 16 to 18) Show your detailed solution on the exam paper Each question in worth marks   Question 16 Let x, y be a rationnal number such that: x  y   x  y    xy  1  2 Prove that:  xy is a rational number Question 17 Let ABCD be a quadrilateral AC intersects BD at O Draw through B, O, C perpendiculate to AD at I , K , H respectively Prove that: AD.BI CH  AC.BD.OK Question 18 Given a3  3ab2  9; b3  3a 2b  46 Find the value of P  a  b2 The and ... Question 13 In triangle ABC , bisectors AA1; BB1; CC1 of the interior angles are drawn If ABC  120? ?? What is the measure of A1B1C1 ? A 90 B 80 C 60 D 100 Question 14 For how many different

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