*While this is a simple process, you can make the process even simpler. If Cassie worked 82 percent of her shift on Wednesday and worked 100 percent of her other shifts, what percent of the week did she miss? Since 2003, Momi Awana's writing has been featured in "The Hawaii Independent," "Tradewinds" and "Eternal Portraits." She served as a communications specialist at the Hawaii State Legislature and currently teaches writing classes at her library.*Instead of finding 92 percent of 200, find 200 percent of 92 by doubling it: Cassie works from 7 a.m. Awana holds a Master of Arts in English from University of Hawaii, Mānoa.

So over 8 years, you see that the compounding growth by 8% actually ends up being quite dramatic.

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So 8% growth might not look like something that's so fast or that exciting.

But in under a decade, in only 8 years, she would have gotten her restaurant chain from 200 to 370 restaurants.

We don't see it, but there's a 1 there, times 100.

In the second hour, 0.965 to the second power, times 100. This is now 2 years after 1999, and you're going to grow 8% from this number. The answer to our question will be 200 times 1.08 to the eighth power.

However, in this case, the question requires that you calculate another answer first: the number of questions Abel got right.

You'll need to subtract 4 from 80, then calculate the percentage of the difference: The standard approach would be to multiply 200 by 0.92: 200*.92=184.

We know there are seven days in the week, so: d e = 7 And she trains 27 hours in a week, with d 5 hour days and e 3 hour days: 5d 3e = 27 We are being asked for how many days she trains for 5 hours: d Solve: The number of "5 hour" days is 3 Check: She trains for 5 hours on 3 days a week, so she must train for 3 hours a day on the other 4 days of the week.

3 × 5 hours = 15 hours, plus 4 × 3 hours = 12 hours gives a total of 27 hours So Joel’s normal rate of pay is per hour Check Joel’s normal rate of pay is per hour, so his overtime rate is 1¼ × per hour = per hour.

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