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Numerical Appli...

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  • Question 1
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    Each crop duster who works in a firm can dust half an acre of crops in $$25$$ minutes. The company must dust eight $$0.75$$-acre lots and twelve $$1.5$$-acre lots to complete a certain job. Calculate the minimum number of crop dusters needed to complete the job in $$5$$ hours.

  • Question 2
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    A cistern can be filled by one tap in $$5$$ hours and by another in $$4$$ hours. How long will it take to fill if both the taps are opened simultaneously?

  • Question 3
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    A man can make $$18$$ cakes in $$6$$ days by working $$6$$ hours a day. How many cakes can he make in $$6$$ days if he works $$12$$ hours a day?

  • Question 4
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    Wyatt can husk at least $$12$$ dozen ears of corn per hour and at most $$18$$ dozen ears of corn per hour. Based on this information, what is a possible amount of time, in hours, that it could take Wyatt to husk $$72$$ dozen ears of corn?

  • Question 5
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    Thomas can paint the house in $$6$$ days while it takes Joe $$12$$ days to paint the same house. How long would it take Thomas and Joe, working together, to paint the house?

  • Question 6
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    The average bonus per employee was.
    The chart shows the amount paid in bonuses to the employees of a certain firm.

    Bonus paid to an employee$$(\$)$$$$50$$$$100$$$$150$$$$200$$
    Number of employees$$7$$$$37$$$$4$$$$2$$

  • Question 7
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    Consider a pyramid with a square base side of $$6$$ inches and with a height of $$12$$ inches, as shown below. If we cut off the top of the pyramid parallel to the base $$3$$ inches from the tip, what is the volume of the remaining solid?

  • Question 8
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    Using a hose, it takes $$9$$ hours to fill a swimming pool. Using an irrigation pump, it takes $$3$$ hours.
    If you use both the hose and pump together, how long will it take to fill the pool?

  • Question 9
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    What was the average number of babies that Dr. Jones delivered each year from 1995 to 1998?

  • Question 10
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    Each side of the base of a square pyramid is reduced by $$20%$$. By what percent must the height be increased so that the volume of the new pyramid is the same as the volume of the original pyramid?

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