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marusya05 [52]
4 years ago
5

Alan is putting weed killer on a field to get it ready for planting. The directions on the container say to use 4/5 of a quart f

or each acre of land. How much weed killer will Alan need for two fields, one that is 22 1/2 acres and one that is 38 1/4 acres?
Mathematics
2 answers:
Hoochie [10]4 years ago
4 0

Add the 2 fields together to get the total acres:

22 1/2 + 38 1/4 = 60 3/4 acres.


Multiply The number of acres by 4/5 to get total quarts:

First change 60 3/4 into an improper fraction:


60 3/4 = 243/4

Now you have 243/4 x 4/5

Multiply straight across to get: ( 243 * 4) / (4 * 5) = 972/20


Now convert 972/20 to a proper fraction:

48 12/20 = 48 3/5 quarts total, so he will need to buy 49 quarts


jeyben [28]4 years ago
3 0

Answer:

28 1/8 weed killer

47.8125 weed killer

Step-by-step explanation:

22 1/2 divided by 4/5

38 1/4 divided by 4/5

he will have to buy 48 3/5 quarts

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Answer:

The draining time when only the big drain is opened is 2.303 hours.

The draining time when only the small drain is opened is 5.303 hours.

Step-by-step explanation:

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\dot V \propto \frac{1}{t}

\dot V = \frac{k}{t} (Eq. 1)

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From statement, we have the following three expressions:

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\dot V_{s}+\dot V_{l} = \frac{k}{2} (Eq. 2)

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\dot V_{s} = \frac{k}{t_{l}+3} (Eq. 3)

\frac{\dot V_{s}}{k} = \frac{1}{t_{l}+3}

(iii) <em>Only the big drain is opened</em>

\dot V_{l} = \frac{k}{t_{l}} (Eq. 4)

\frac{\dot V_{l}}{k}  = \frac{1}{t_{l}}

By applying (Eqs. 3, 4) in (Eq. 2) and making some algebraic handling, we find that:

\frac{1}{t_{l}+3}+\frac{1}{t_{l}} = \frac{1}{2}

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Whose roots are determined by the Quadratic Formula:

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t_{s} = 2.303\,h+3\,h

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