What is the meaning of the formula E mc2 be sure to define each variable?

An equation derived by the twentieth-century physicist Albert Einstein, in which E represents units of energy, m represents units of mass, and c2 is the speed of light squared, or multiplied by itself. (See relativity.)

What is relationship between relativistic momentum and energy?

The energy–momentum relation is consistent with the familiar mass–energy relation in both its interpretations: E = mc2 relates total energy E to the (total) relativistic mass m (alternatively denoted mrel or mtot ), while E0 = m0c2 relates rest energy E0 to (invariant) rest mass m0.

What are the derived units for E in E mc2?

Energy, E, is in joules, or J. Joules are a derived SI unit, from base units kg, m, and s. The definition of a joule is kg*(m/s)2, which is — not surprisingly — the definition of Einstein’s famous equation.

How does e 2 − P 2 C 2 vary under Lorentz transformations?

That is to say, E2−c2→p2 depends only on the rest mass of the particle and the speed of light. It does not depend on the velocity of the particle, so it must be the same—for a particular particle—in all inertial frames. u=u′+v1+vu′/c2.

Does light have force?

Yes indeed, light can generate a force. Even from the classical point of view electromagnetic waves can cause a force. For example the force on a charged particle is F = q(E + V x B) which implies that electromagnetic fields carry momentum. If you view a photon as a classical wave it still carries momentum.

What are the coefficients of binomial expansion?

Log in here. The binomial theorem (or binomial expansion) is a result of expanding the powers of binomials or sums of two terms. The coefficients of the terms in the expansion are the binomial coefficients (nk) binom{n}{k} (kn​).

How do you use the binomial theorem to solve large power expressions?

Luckily, we have the binomial theorem to solve the large power expression by putting values in the formula and expand it properly. In mathematics, FOIL is a popular technique that is used to multiple two binomial expressions together. When multiplying two binomial equations, the final answer is the Trinomial.

How do you multiply two binomial expressions together?

In mathematics, FOIL is a popular technique that is used to multiple two binomial expressions together. When multiplying two binomial equations, the final answer is the Trinomial. Consider the example of the expression (x + 1) 3 that can be expanded as x + 1) (x + 1) (x + 1).

When multiplying two binomial equations the final answer is a trinomial?

When multiplying two binomial equations, the final answer is the Trinomial. Consider the example of the expression (x + 1) 3 that can be expanded as x + 1) (x + 1) (x + 1).