Physics College

These waves are traveling at the same speed. Which wave has the highest frequency? A. Wave frequency With line crossing in the middle B. A wave frequency with line crossing in the middle C. A wave frequency with line crossing in the middle D. A wave frequency with line crossing it Reset Next

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Answer 1

These waves are traveling at the same speed.  The wave with the highest frequency is option C, "A wave frequency with line crossing in the middle."

Frequency is a measure of the number of complete cycles or oscillations of a wave that occur in one second. It is typically measured in hertz (Hz). The higher the frequency, the more cycles or oscillations occur per unit of time.In the given question, it is stated that all the waves are traveling at the same speed. This means that the speed of propagation is constant for all the waves. However, the frequency of a wave is independent of its speed.By looking at the options, we notice that all the waves have the same wave pattern with a line crossing in the middle. The difference lies in the spacing between the waves, which corresponds to the frequency.The wave with the highest frequency will have the shortest wavelength and the most closely spaced wave crests. Since option C has the shortest spacing between the wave crests, it indicates a higher frequency compared to the other options.Therefore, based on the given information, option C, "A wave frequency with line crossing in the middle," has the highest frequency among the given choices.Please note that the question does not provide specific frequency values or any other information to determine the exact frequencies of the waves. We can only compare the relative frequencies based on the given visual representation.

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Related Questions

The mass of Jupiter is 1.9 x 10 kg and that of the sun is 2 x 10 kg. If the distance between them is 78 x 10 km, find the gravitational force between them.​

Answers

Using the formula F = G * (m1 * m2) / r^2, where G is the gravitational constant, m1 and m2 are the masses of the two objects, and r is the distance between them, we can calculate the gravitational force between Jupiter and the sun.

Plugging in the values, we get:

F = (6.674 x 10^-11 N * (m^2 / kg^2)) * ((1.9 x 10^27 kg) * (2 x 10^30 kg)) / (78 x 10^6 m)^2

Simplifying this, we get:

F = 1.98 x 10^27 N

Therefore, the gravitational force between Jupiter and the sun is approximately 1.98 x 10^27 Newtons.

The gravitational force between Jupiter and the sun, calculated using Newton's law of gravitation with their masses and distance, is [tex]1.95 * 10^{22} N.[/tex]

The gravitational force between Jupiter and the sun is determined using Newton's law of gravitation, which states that two masses attract each other with a force that is directly proportional to the product of their masses and inversely proportional to the square of their distance apart. Given that the mass of Jupiter is [tex]1.9 * 10^{27} kg[/tex] and that of the sun is [tex]2 * 10^{30} kg[/tex], and the distance between them is [tex]78 * 10^6 km (which is 78 * 10^9 m)[/tex], we can use the formula: Gravitational force = G(m1m2)/r^2where G is the universal gravitational constant, m1, and m2 are the masses of the two bodies, and r is the distance between them. Substituting the values gives Gravitational force [tex]= (6.67 * 10^{-11} Nm^2/kg^2) * (1.9 * 10^{27} kg) * (2 x 10^{30} kg) / (78 * 10^9 m)^2= 1.95 * 10^{22} N[/tex]Thus, the gravitational force between Jupiter and the sun is [tex]1.95 * 10^{22} N.[/tex]Summary: The gravitational force between Jupiter and the sun is found using Newton's law of gravitation, which is directly proportional to the product of their masses and inversely proportional to the square of their distance apart. Given the mass of Jupiter, the mass of the sun, and the distance between them, we can calculate the gravitational force using the formula. The gravitational force between Jupiter and the sun is [tex]1.95 * 10^{22} N.[/tex]

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