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swat32
3 years ago
10

A drowsy cat is looking at a window from across the room, and sees a flowerpot that sail first up and then down past the window.

The pot is in view for a total of 0.54 s, and the top-to-bottom height of the window is 1.84 m. How high above the window top does the flowerpot go?
Physics
1 answer:
vodka [1.7K]3 years ago
8 0

Answer:

1.54 m

Explanation:

The time the cat sees the pot going up will be half of the total time the cat saw the pot. The same is true for the pot going down.

t = Time taken

u = Initial velocity

v = Final velocity

s = Displacement

a = Acceleration due to gravity = 9.81 m/s²

s=ut+\frac{1}{2}at^2\\\Rightarrow u=\frac{s-\frac{1}{2}at^2}{t}\\\Rightarrow u=\frac{1.84-\frac{1}{2}\times -9.81\times 0.27^2}{0.27}\\\Rightarrow u=8.14\ m/s

v=u+at\\\Rightarrow v=8.14-9.81\times 0.27\\\Rightarrow v=5.5\ m/s

This will be the initial velocity while going up higher

v^2-u^2=2as\\\Rightarrow s=\frac{v^2-u^2}{2a}\\\Rightarrow s=\frac{0^2-5.5^2}{2\times -9.81}\\\Rightarrow s=1.54\ m

The the flower pot will go 1.54 m above the window

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Let a denote acceleration, u denote initial velocity, v denote final velocity, and t denote time.

The equation of motion is stated as,

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Then the time will be

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While accelerating at a constant rate from 12.0 m/s to 18.0 m/s, a car moves over a distance of 60.0 m. How much time does it take?

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To know more about acceleration refer to:  brainly.com/question/12550364

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Rearranging the equation, we find
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1b) The image height is given by the magnification equation:
\frac{h_i}{h_o}=- \frac{p}{q}
where h_i is the heigth of the image and h_o=1 cm is the height of the object. By rearranging the equation and using p and q, we find
h_i=-h_o  \frac{p}{q}=-(1 cm) \frac{10 cm}{10 cm}=-1 cm
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\frac{1}{f}= \frac{1}{p}+ \frac{1}{q}
Rearranging it, we find
\frac{1}{q}= \frac{1}{f}- \frac{1}{p}= \frac{1}{2}- \frac{1}{10}= \frac{4}{10 cm}
so, the distance of the image from the mirror is
q= \frac{10}{4}cm= 2.5 cm

And now we can use the magnification equation to find the image height:
\frac{h_i}{h_o}=- \frac{p}{q}
Rearranging it, we find
h_i=-h_o \frac{p}{q}=-(3cm) \frac{10 cm}{2.5 cm}=-12 cm
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