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Vesna [10]
4 years ago
9

45 km/have to m/s solution

Physics
1 answer:
Slav-nsk [51]4 years ago
7 0
We know, 1 m/s = 3.6 Km/h
So, 45 Km/h = 45/3.6 = 12.5 m/s

In short, It would be equal to 12.5 m/s

Hope this helps!
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Two coherent sources of radio waves, A and B, are 5.00 meters apart. Each source emits waves with wavelength 6.00 meters. Consid
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a) 2.5 m

The condition for constructive interference to occur is

|d_A-d_B|=m \lambda (1)

where

dA is the distance of the point from source A

dB is the distance of the point from source B

m is an integer number

\lambda=6.0 m is the wavelength of the wave

We immediately notice that solutions to the equation are only possible if m=0: otherwise, the difference between dA and dB would be at least 6.0 m, which is impossible since the two sources have a separation of 5.0 m (and we are considering only points between the two sources). Therefore we have

d_A - d_B = 0\\d_A = d_B = \frac{5.0 m}{2}=2.5 m

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b) 1 m, 4 m

The condition for destructive interference to occur is

|d_A-d_B|=(m+\frac{1}{2}) \lambda (1)

As before, solutions are only possible for m=0, otherwise the point would not lie between the two sources.

So for m=0, we have:

|d_A - d_B| = \frac{\lambda}{2} = 3

So, the two possible solutions are (using d_B = 5- d_A)

d_A = d_B + 3 \\d_A = (5-d_A)+3\\2d_A = 5+3 = 8\\d=4

and

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5 0
3 years ago
astronauts in space cannot weigh themselves by standing on a bathroom scale. Instead, they determine their mass by oscillating o
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Answer:

The right answer is:

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(b) 0.725 m/s

Explanation:

The given query seems to be incomplete. Below is the attachment of the full question is attached.

The given values are:

T = 3 sec

k = 280 N/m

(a)

The mass of the string will be:

⇒ T=2 \pi\sqrt{\frac{m}{k} }

or,

⇒ m=\frac{k T^2}{4 \pi^2}

On substituting the values, we get

⇒     =\frac{280\times (3)^2}{4 \pi^2}

⇒     =\frac{280\times 9}{4\times (3.14)^2}

⇒     =68.83 \ kg

(b)

The speed of the string will be:

⇒  \frac{1}{2}k(0.4)^2=\frac{1}{2}k(0.2)^2+\frac{1}{2}mv^2

then,

⇒             v=\sqrt{\frac{k((0.4)^2-(0.2)^2)}{m} }

On substituting the values, we get

⇒                =\sqrt{\frac{280\times ((0.4)^2-(0.2)^2)}{63.83} }

⇒                =\sqrt{\frac{280(0.16-0.04)}{63.83} }

⇒                =\sqrt{\frac{280\times 0.12}{63.83} }

⇒                =0.725 \ m/s

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answer is A

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Answer:

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3 years ago
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