#2. In a bag of oranges, the ratio of the good ones to the bad ones is 5:4. If the number of bad oranges in the bag is 36, how many oranges are there altogether?
#3. Solve the equation 3a + 10 = a^2
#4. The nth term of a sequence is represented by 3 x 2^(2 – n). Write down the first three terms of the sequence
#5. Evaluate 3.0 x 10^1 – 2.8 x 10^-1, leaving answer I standard form
#6. Evaluate ½ + ¾ of 2/5 ÷1(3/5)
#7. A piece of cloth was measured as 6.10m. if the actual length of the cloth is 6.35m, find the percentage error correct to 2 decimal places
#8. p and q are two positive numbers such that p > 2q. Which of the following statements is true?
#9. A trader makes a loss of 15% when selling an article. Find the ratio of the selling price to the cost price
#10. Make S subject of the formula in V = K/(√(T-S))
#11. The side of a square is increased from 20cm to 21cm. Calculate the percentage increase in its area
#12. If 2x^2 + kx – 14 = (x + 2)(2x – 7), find the value of k
#13. Find the equation whose roots are -2/3 and -1/4
#14. Find x – y if 4x – 3y = 7 and 3x – 2y = 5
#15. Solve the inequality y – 3 < y/3
#16. Given that (6x-y)/(x+2y)=2 find the value of x/y
#17. If the probability that an event will occur is p and the probability that it will not occur is q, which of the following is true?
#18. Find the value of x which satisfies the equation 5(x – 7) = 7 – 2x
#19. The ages of three men are in the ratio 3:4:5. If the difference between the ages of the oldest and the youngest is 18 years, find the sum of the ages of the three men
#20. Evaluate log8/log1/4
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