Please, fill out the information below to continue. Note: This is a sample test, and you can only take it for a limited period, after which you will be required to subscribe to a plan NAME EMAIL PHONE NUMBER 1. One of the roots of the equation: 6y² = 5 - 7y is1/25/3-1/2-1/32. Factorize the expression:x(p-q) + y(q-p)(p-q)(x-y)(p+q)(x-y)(p-q)(y-x)(p+q)(x+y)3. Evaluate: (xy² - yz²) (x²z - xyz) when x = 2, y = -2 and z = -½0-30-34-284. The nth term of the A.P 10, 3, -4, ... is18 - 7n17 - 7n18 + 7n16 - 7n5. If 4x - 2 = 3x -5, the value of 7x is-49-37-216. Find all real numbers n for which 1/3 (n+1) - 1 > 1/5 (n+4)n < 11n < -1n < 6n > 117. The real numbers m which satisfy the inequality (3/5)m + 3 > (2/3 )m - 4 are(m : m < 7)(m : m > 105)(m : m < 105)(m : m > 7)8. When the price of eggs was raised by £2 an egg, the number of eggs which can be bought by Tara for £120 is reduced by 5. What is the present price that Tara would buy an egg?£7£10£6£89. If 19x = 240² - 235², the value of x is205125259510. A motorist drove a distance of 90km at constant speed for the first 40km and then drove 20km/hr faster for the rest of the journey. If the whole journey took him one hour, his average speed for the first 40km was40 km/hr70 km/hr80 km/hr60 km/hr11. The seventh term of the G.P 16/9, -8/3, 4, ... is16-9/2-32/381/412. Find the real numbers n satisfying n(3/n) + n > 2n > 2n > -1n < 1All real numbers13. The sum of the first five terms of the G.P 3, -6, 12, is9331-333314. Solve the following inequality:1/3 (2y -1) < 5y < -6y < 8y < -5y < 715. The common ratio in the G.P log 2, log 4, log 16, ... is42log 2316. Five years ago, a father was four times as old as his son. In five years time the father will be twice as old as the son. If x and y are the present ages of the father and the son respectively, the equations relating x and y are:x - 4y = 15; y - 2x = 54y - x = 15; x - 2y = 54y - x = 0; x- 2y = 04y - x = 25; x - 2y = 517. The value of the expression (9/4) x³ - (9/2) x² - (8/27) x-3 when x = - 2/3 is7/36-20/3-5/318. Given that A varies inversely as B, and B varies directly as the square of C, and A = 1 when C = 3, find the value of A when C = 1/327811/271/919. Find the sum to infinity of the series 1 + 7/10 + (7/10)² + (7/10)³ + ...27/1010/37520. The first term of an AP is -1 and the common difference is 0.5. The 6th term is2.51.51.00.521. Solve the equation 3x + 10 = x²5 or -25 or 2-5 or 2-5 or -222. What is the least possible value of 9/(1 + 2y²) if 0 ≤ y ≤ 2?091223. If x varies directly as the square root of n, and x = 9 when n = 9, the value of x when n = 16/9 is16/949/43/224. If xy + 1 = y² and z= (1/x) - (1/xy), express z in terms of y1/ y+11/ x-y1 + y1/ y-125. The 8th term of the A.P. -4, -2, 0... is12-1010826 out of 25Time is Up!
