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Fynjy0 [20]
3 years ago
8

Frank has 3 bags of birdseed. He wants to put the birdseed into 4 bird feeders equally.how much of the the bags will go in each

feeder
Mathematics
2 answers:
iris [78.8K]3 years ago
6 0

Answer:

0.75 (75%) of a bag

Step-by-step explanation:

Hello, great question. These types are questions are the beginning steps for learning more advanced Algebraic Equations.

The question states that Frank has 3 bags and 4 bird feeders. In order to know how much of the bags he needs to add to each feeder, we are going to need to divide the amount of bags by the amount of feeders. This in term will give us an equal amount that should be added to each feeder.

\frac{3bags}{4feeders} = x   ... <u><em>simplify</em></u>

\frac{0.75bag}{feeder} = x

We see from the calculation above that each feeder will get an equal amount of 0.75 (75%) of a bag.

I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

svp [43]3 years ago
4 0
Hi!

To solve this, we simply divide. 

\frac{3 bags}{4feeders} = 0.75 bags per feeder

The answer is 0.75

Hope this helps! :)
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  1. The irrigation system is positioned 9.5 feet above the ground to start.
  2. The spray reaches a maximum height of <u>84.5 feet</u> at a horizontal distance of <u>5 feet</u> away from the sprinkler head.
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Since the height (feet) of the spray of water is given by this equation h(x) = -x² + 10x + 9.5, we can logically deduce that the irrigation system is positioned 9.5 feet above the ground to start.

<h3>How to determine the maximum height?</h3>

For any quadratic equation with a parabolic curve, the axis of symmetry is given by:

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Xmax = 5.

Thus, the maximum height on the vertical axis is given by:

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h(5) = -(5)² + 10(5) + 9.5

h(5) = -25 + 50 + 9.5

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Also, the spray reaches all the way to the ground at about:

Maximum distance = √34.5 + 5

Maximum distance = 10.87 feet.

Read more on maximum height here: brainly.com/question/24288300

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<u>Complete Question:</u>

An irrigation system (sprinkler) has a parabolic pattern. The height, in feet, of the spray of water is given by the equation h(x) = -x² + 10x + 9.5, where x is the number of feet away from the sprinkler head (along the ground) the spray is.

1. The irrigation system is positioned____ feet above the ground to start.

2. The spray reaches a maximum height of ____feet at a horizontal distance of feet away from the sprinkler head.

3. The spray reaches all the way to the ground at about_____ feet away​

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