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nydimaria [60]
3 years ago
6

Helen has been working on a science project about plant growth. Plant A started at a height of 6 cm and exhibited steady growth

during the first four weeks of the project. After those four weeks, Plant A was 26.8 cm in height.
In a linear model of Plant A's growth, x represents the number of weeks after being planted, and y represents the plant's height [in cm].
Mathematics
1 answer:
Anna007 [38]3 years ago
6 0
<span> An additional week of growth is associated with an additional 5.2 cm of plant height.</span>
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A cylindrical can, open at the top, is to hold 840 cm3 of liquid. Find the height and radius that minimize the amount of materia
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Answer:

the radius of the base is equal to x=2\sqrt[3]{\frac{105}{\pi } }

And the height is equal to:

y=\frac{840}{\pi(2\sqrt[3]{\frac{105}{\pi}})^{2} }

Step-by-step explanation:

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y=\frac{840}{\pi x^{2} }

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S(x)=\pi x^{2} +2\pi xy=\pi x^{2} +\frac{1680}{x} on the interval from 0 to infinity

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f'(x)=2\pi*x- \frac{1680}{x^{2}} =\frac{2\pi x^{3}-1680}{x^{2} } =0

This equation have 2 complex solutions and one real solution

x=2\sqrt[3]{\frac{105}{\pi } }

For x=0 and infinity the equation goes to infinity also so the radius of the base is equal to x=2\sqrt[3]{\frac{105}{\pi } }

And the height is equal to:

y=\frac{840}{\pi (2\sqrt[3]{\frac{105}{\pi } })^{2} }

y=\frac{840}{\pi(2\sqrt[3]{\frac{105}{\pi}})^{2} }

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A = is the amplitude of the wave or the highest peak

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x = seconds after landing

B = y intercept of the function

 

A. The A in the function refers to how high and how low the wheels turn. So it has a maximum value of 7 in the top and also 7 in the bottom. The negative sign simply means that the wheel starts going down first rather than going up (classic sine is the reverse). Therefore the diameter of the wheel is:

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B. From the equation,

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The period p it takes to make one revolution is the reciprocal of f:

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Hence, the ladybug turns 72° in 1 second.

 

D. The value of B gives the initial height of the ladybug. Therefore the minimum and maximum heights is:

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E. Simply plug in x = 3

y = -7 sin(0.4π*3) + 11

y = -0.46 + 11

y = 10.54 cm above the ground

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