Solve for y if y = log_2 (log_4 256).
Solve for y if y = log2 (log4 256).
| A. 4 | C. 2 |
| B. 3 | D. 1 |
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May 2017
ELLIPSE PERIMETER
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Solve for y if y = log_100 10.
Solve for y if y = log100 10.
| A. 1/2 | C. 2/3 |
| B. 2 | D. 1 |
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Solve for x if log_x 8 = 3/4.
Solve for x if logx 8 = 3/4.
| A. 16 | C. 8 |
| B. 12 | D. 10 |
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Solve for x: $5^{2x + 1} \times 7^{2x} = 175$.
Solve for x: $5^{2x + 1} \cdot 7^{2x} = 175$.
| A. 1/2 | C. 3/4 |
| B. 3/2 | D. 2/3 |
Solve for x if $5^{x^2} = 625$.
Solve for x if $5^{x^2} = 625$.
| A. ±4 | C. ±2 |
| B. ±3 | D. ±1 |
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Solve for x from $\sqrt{x - 7} - \sqrt{x} = 1$.
Solve for x from $\sqrt{x - 7} - \sqrt{x} = 1$.
| A. No Solution | C. 16 |
| B. 8 | D. 12 |
Solve for x if $\sqrt[3]{x^2} + \sqrt[3]{x} - 20 = 0$.
Solve for x if $\sqrt[3]{x^2} + \sqrt[3]{x} - 20 = 0$.
| A. 64 | C. 48 |
| B. 144 | D. 728 |
Decompose the given term into partial fraction and compute for the value of A: (7x + 17) / (x + 3)^2
Decompose the given term into partial fraction and compute for the value of A.
$$\dfrac{7x + 17}{(x + 3)^2}$$
| A. 5 | C. 7 |
| B. 6 | D. 8 |
Decompose (6x^2 + x - 37) / (x - 3)(x + 2)(x - 1) into partial fractions A/(x - 3) + B/(x + 2) + C/(x - 1) and solve for C.
Decompose $\dfrac{6x^2 + x - 37}{(x - 3)(x + 2)(x - 1)}$ into partial fractions $\dfrac{A}{x - 3} + \dfrac{B}{x + 2} + \dfrac{C}{x - 1}$ and solve for C.
| A. 2 | C. 4 |
| B. 4 | D. 5 |