(f) Increase: \( \begin{array}{llllll}\text { (1) } 40 \text { by } 20 \% & \text { (2) } 45 \text { by } 33 \frac{1}{3} \% & \text { (3) R50 by } 50 \% & \text { (4) } 2 \frac{1}{2} \text { by } 150 \% \\ \text { (g) Decrease: } \\ \text { (1) } 30 \text { by } 10 \% & \text { (2) } 35 \text { by } 20 \% & \text { (3) } 120 \text { by } 25 \% & \text { (4) } 1 \frac{5}{6} \text { by } 40 \%\end{array} \)
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To increase 40 by 20%, simply multiply it by 0.20 to find the increase, which is 8. Adding this to the original 40 gives you 48. For 45, increasing it by 33 1/3% (or 1/3) means you multiply 45 by 0.33, getting 15. After adding this, the total is 60. For R50, increasing by 50% means you get an additional R25, totalling R75. And for 2 1/2 increased by 150%, you’d convert to an improper fraction (5/2), multiply by 1.5, getting 7.5, and add this to 2.5 to reach 10. Now for the decrease calculations: for 30 reduced by 10%, you’d find 10% of 30, which is 3, and subtract to get 27. For 35 decreased by 20%, calculate 20% as 7, leading to a final value of 28. When tackling 120, a 25% cut means subtracting 30; you land at 90. Lastly, with 1 5/6 decreased by 40%, convert to an improper fraction (11/6), find 40% of it (4.4), and subtract to give approximately 1.5 (or 1 1/2).