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nordsb [41]
3 years ago
14

Water drips from a shower head (the sprayer at the top of the shower) and falls onto the floor 2.4 m below. The droplets are fal

ling at regular intervals (equal amounts of time between drops), with the first drop hitting the floor at the instant that the fourth drop starts to fall.When the first drop hits the floor (as the fourth drop is dripping from the shower head), how far below the shower head is the third drop?
Physics
1 answer:
expeople1 [14]3 years ago
4 0

Answer:

The third drop is 0.26m

Explanation:

The drop 1 impacts at time T is given by:

T=sqrt(2h/g)

T= sqrt[(2×2.4)/9.8]

T= sqrt(4.8/9.8)

T= sqrt(0.4898)

T= 0.70seconds

4th drops starts at dT=0.70/3= 0.23seconds

The interval between the drops is 0.23seconds

Third drop will fall at t= 0.23

h=1/2gt^2

h= 1/2×9.81×(0.23)^2

h= 0.26m

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C) Visible

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The electromagnetic (EM) spectrum is the range of all types of electromagnetic radiation. The types of electromagnetic radiation that make up the electromagnetic spectrum are radio waves, microwaves, infrared light, visible, ultraviolet light, X-rays and gamma-rays.

<u>Region </u>             <u>Wavelength</u>

Radio                >0.1 cm

Infrared              7000 Â to 0.1 cm

Visible               4000 to 7000 Â

Ultraviolet         100 to 4000 Â

X-ray                  0.1 to 100 Â

Gamma ray        <0.1 Â

Most electromagnetic radiation from space is unable to reach the surface of the Earth. Earth's atmosphere is opaque to most wavelengths expect those in the visible part of the spectrum and in some parts of the radio.

From Wein's Law, the black-body radiation curve for different temperatures will peak at different wavelengths that are inversely proportional to the temperature.

                      λ_{max} = \frac{b}{T}

Where,

λ_{max} is the maximum wavelength

b is Wien's displacement constant = 2.9 × 10⁻³ Km = 0.290 Kcm

T is the absolute temperature in kelvins

                     λ_{max} = \frac{0.290 Kcm}{6000}

                     λ_{max} = 4.83 × 10⁻⁵ cm

                    λ_{max} = 4830 Â

This wavelength 4830 Â lies in the visible region of the Electromagnetic spectrum.

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