The force (F) on a charged particle in a magnetic field is given by F = qvB sin(θ). The force is maximum when θ = 90 degrees, as sin(90) = 1.

The force on a charged particle in a magnetic field is maximum when the angle between the velocity and the magnetic field is 90 degrees.

The force (F) on a charged particle moving in a magnetic field is described by the Lorentz Force Law, F = q(v × B), where q is the charge, v is the velocity, and B is the magnetic field.

The force on a charged particle in a magnetic field is given by F = qvB sin(θ). The force is maximum when sin(θ) = 1, which occurs at θ = 90 degrees.

The force on a charged particle moving in a magnetic field is maximum when the angle between the velocity and the magnetic field is 90 degrees.

The force on a charged particle moving in a magnetic field is maximum when the particle moves perpendicular to the field.

Drag is the force that opposes the motion of an object through a fluid, such as air or water.

In forward bias, the anode is connected to a higher potential than the cathode, allowing current to flow.

Angular frequency (ω) = 2πf = 2π × 5 = 10 rad/s

Time period (T) = 1 / frequency (f) = 1 / 440 Hz ≈ 0.00227 s.

Time period (T) = 1 / frequency (f) = 1 / 440 Hz ≈ 0.00227 s.

The frequency of the second harmonic is twice the fundamental frequency. Therefore, if the fundamental frequency is 10 Hz, the second harmonic frequency is 2 * 10 Hz = 20 Hz.

According to the wave equation v = fλ, if frequency (f) is doubled and speed (v) remains constant, wavelength (λ) must halve.

The Creation of Adam is one of the most famous frescoes in the Sistine Chapel, illustrating the biblical story of God giving life to Adam.

The Freundlich isotherm can describe both physisorption and chemisorption processes.

The Freundlich isotherm is represented by the equation x/m = kP^(1/n), where x is the amount adsorbed, m is the mass of the adsorbent, and P is the pressure.

The function f(x) = 1/(x-1) is discontinuous at x = 1, hence it is continuous on (1, ∞).

f(x) = e^x is differentiable everywhere as it is an exponential function.

Finding f'(x) = 1/x + 1. Setting f'(x) = 0 gives x = 1 as the minimum point.

f'(x) = 1/x; f'(1) = 1/1 = 1, hence it is differentiable at x = 1.

f(x) = sqrt(x) is not differentiable at x = 0 because the left-hand derivative does not exist.

f(x) is a polynomial function, which is differentiable everywhere.

f(x) is a polynomial function, which is differentiable everywhere.

f(x) is a polynomial function, hence it is differentiable everywhere including at x = 2.

The function has a minimum at x = 0, hence it is neither always increasing nor decreasing.

f(x) = (x - 2)^2 is the completed square form.

f(x) is a polynomial function, hence differentiable everywhere including at x = 2.

f(x) is a polynomial function, hence it is differentiable everywhere.

f'(1) from left = 2 and from right = 2; hence, f is continuous but not differentiable at x = 1.

True, as the limit of f'(x) as x approaches 0 exists and equals 0.