The answer will depend on what b and k are! And since you have not bothered to provide that crucial bit of information, I cannot provide a more useful answer.
Wave speed is the distance a wave travels in a given period of time. Frequency is the number of oscillations in a given period of time. The third leg of the triangle is wavelength--the distance between peaks of the wave. Given any two of these values for a wave, you can calculate the third.
Immediate is a word for occur at any moment.
They can be any values in the domain of the function.
To find the range of a rational function, one must analyze the behavior of the function as the input values approach different limits, particularly the vertical and horizontal asymptotes. It's crucial to identify any values that the function cannot output, which may occur due to restrictions from the denominator. Additionally, graphing the function can provide visual insights into the range, revealing intervals of output values. Ultimately, the range is determined by the values the function can take, considering any asymptotic behavior and discontinuities.
It can take any value between the maximum and minimum observed values.
Any oscillation in which the amplitude of the oscillating quantity decreases with time is referred as damped oscillation. Also known as damped vibration, http://www.answers.com/topic/damped-harmonic-motion
Damped (or free) oscillation occurs when an object is set to vibrate at its natural frequency while forced oscillation involves the application of a force to keep an object in constant or repetitive motion.
Resonanceis aforcethat remains in a opposite position.It is also observed in physical media such as strings and columns of air. Any waves traveling along the medium will reflect back when they reach the end. It is possible to have damped oscillations when a system is at resonance.
A system that is critically damped will return to zero more quickly than an overdamped or underdamped system. Underdamping will result in oscillations for an extended period of time, and while overdamped things will return to zero without much (or any, I think) oscillations they will get there more slowly.
Longitudinal waves, such as sound waves, cannot be polarized because their oscillations occur in the same direction as their propagation. This makes it impossible to filter out any specific orientation of the oscillations.
An overdamped system is characterized by slow response time and no oscillations in its output. It reaches its steady state without any overshoot or oscillations.
An example of a transverse wave is light, where the oscillations occur perpendicular to the direction of wave propagation. An example of a longitudinal wave is sound, where the oscillations are in the same direction as the wave propagation, causing compression and rarefaction of the medium.
Wave speed is the distance a wave travels in a given period of time. Frequency is the number of oscillations in a given period of time. The third leg of the triangle is wavelength--the distance between peaks of the wave. Given any two of these values for a wave, you can calculate the third.
Simple harmonic motion is a special type of vibratory motion where an object oscillates back and forth around an equilibrium position with a constant frequency and amplitude. Vibratory motion, on the other hand, is a broader term that includes any motion that involves periodic oscillations or vibrations, not necessarily with a constant frequency or amplitude.
they can occur any where it has to occur with precipitation
The critical damping coefficient is important in mechanical systems because it helps to prevent oscillations and overshooting in the system's response to disturbances. It ensures that the system returns to its equilibrium position quickly and smoothly without any oscillations or vibrations.
They tell you where the graph of the polynomial crosses the x-axis.Now, taking the derivative of the polynomial and setting that answer to zero tells you where the localized maximum and minimum values occur. Two values that have vast applications in almost any profession that uses statistics.