well, from 340 down to 150, their difference is 190.
now, if we take 340 to be the 100%, what is 190 off of it in percentage?

Answer:
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Step-by-step explanation:
Divide both sides by the numeric factor on the left side, then solve.
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Answer:
1. <em>Nine and eight-tenths.</em>
2. <em>Three-tenths.</em>
3.<em> Twenty-three and sixty-seven hundredths. </em>
4. <em>Fifty-six thousandths.</em>
5. <em>Sixty-seven and four tenths.</em>
6. <em>Four hundred fifty-seven and eighty-nine hundredths.</em>
7. <em>One hundred twelve and seven hundredths.</em>
Glad to help ya!! :)
If a skilled wrapped does 4000 egg rolls in an 8-hour day, then he does 4000 / 8 = 500 egg rolls per hour. It means that he can make 500 / 60 = 8,(33) egg rolls per minute. So Bettie's claim is not reasonable.
It would be reasonable if the wrapper would make 1 * 60 = 60 egg rolls per hour and 60 * 8 = 480 egg rolls in one shift. So she's far away from truth :)
Hope this helps!