$b^{m/n}$ could be expressed as...
$b^{m/n}$ could be expressed as...
A. $\sqrt[n]{b^m}$ | C. $\sqrt{b^{m/n}}$ |
B. $(b^m)^n$ | D. $\sqrt[m]{b^n}$ |
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$b^{m/n}$ could be expressed as...
A. $\sqrt[n]{b^m}$ | C. $\sqrt{b^{m/n}}$ |
B. $(b^m)^n$ | D. $\sqrt[m]{b^n}$ |
$\sqrt[m]{\sqrt[n]{x}}$ could be expressed as…
A. $\sqrt[m/n]{x}$ | C. $x^{1/m + n}$ |
B. $\sqrt[mn]{x}$ | D. $\sqrt{x^{mn}}$ |
Find a number such that 2/3 of the number increased by one is 13.
A. 12 | C. 16 |
B. 14 | D. 18 |
Cars A and B leave from the same town at the same time and travel in opposite directions. Car A travels at the speed of 40 kph and car B at 60 kph. In how many hours will the two cars be 350 km apart?
A. 2.5 | C. 4.5 |
B. 3.5 | D. 5.5 |
A Toyota Tamaraw FX leaves a certain station at noon, traveling due north at 40 kph. At one o’clock a Honda Accord leaves the same station traveling in the same direction at a rate of 50 kph. In how many hours will the second car (Honda Accord) overtake the first car (Toyota Tamaraw FX)?
A. 3 | C. 5 |
B. 4 | D. 6 |
What is the resulting number if you think of any number then add 2 to the number, then multiply by 3, then add 9, then multiply by 2, then divide by 6, and finally subtract the number which you think of.
A. 3 | C. 5 |
B. 4 | D. 6 |
The value of π to the nearest ten places is…
A. 3.1415923846 | C. 3.1415989793 |
B. 3.1415926435 | D. 3.1415926535 |
What is the value of 0.727272 in fraction?
A. 65/9 | C. 8/11 |
B. 58/8 | D. 8/12 |
Solve for the value of x if $\left| x + 2 \right| \gt 2$
A. x > -4 or x < 0 | C. x < 4 or x > 0 |
B. x > 4 or x < 0 | D. x < -4 or x > 0 |
Solve for the value of x if $\left| x - 2 \right| \lt 3$.
A. <1 and >5 | C. >1 and <5 |
B. >-1 and <5 | D. <-1 and <5 |