The result should be rounded to 3 significant figures, giving 5.5.

6.022 has 4 significant figures, so the result retains that count.

In scientific notation, 0.000123 is expressed as 1.23 x 10^-4, maintaining 3 significant figures.

In scientific notation, 0.000123 is expressed as 1.23 x 10^-4.

In scientific notation, all non-zero digits are significant. Therefore, 0.0001234 can be expressed as 1.234 x 10^-4, maintaining all significant figures.

In scientific notation, all digits in the coefficient are significant. Therefore, 0.000345 is expressed as 3.45 x 10^-4, which has 3 significant figures.

In scientific notation, 0.000450 is expressed as 4.50 x 10^-4, maintaining three significant figures.

Critical angle θc = sin^(-1)(1/n) = sin^(-1)(1/1.5) = 41.81 degrees, approximately 60 degrees.

Critical angle (C) is given by sin(C) = n2/n1. Thus, sin(C) = 1/1.5, C = sin^(-1)(0.6667) ≈ 41.8 degrees.

The critical angle (θc) can be calculated using sin(θc) = n2/n1. Thus, sin(θc) = 1/1.33, giving θc ≈ 53.1 degrees.

The critical angle θ_c can be calculated using sin(θ_c) = n2/n1 = 1/1.33, which gives θ_c ≈ 48.6 degrees.

The critical angle θ_c can be calculated using sin(θ_c) = n2/n1 = 1.00/1.33, which gives θ_c ≈ 48.6 degrees.

The critical angle (θc) can be calculated using sin(θc) = 1/n. Here, n = 1.5, so θc = sin^(-1)(1/1.5) ≈ 41.81 degrees, which is approximately 42 degrees.

The critical angle (θc) can be calculated using sin(θc) = 1/n. For n = 1.5, sin(θc) = 1/1.5 = 2/3. Therefore, θc = sin^(-1)(2/3) which is approximately 41.81 degrees, closest to 45 degrees.

The critical angle (θc) can be calculated using sin(θc) = n2/n1. Here, n1 = 1.33 (water) and n2 = 1 (air). Thus, sin(θc) = 1/1.33, giving θc ≈ 53.1 degrees.

The critical angle θc can be calculated using sin(θc) = n2/n1 = 1.00/1.33, which gives θc ≈ 48.6 degrees.

Critical mass is the minimum mass of fissile material needed to maintain a sustained nuclear chain reaction.

Critical mass is the minimum mass of fissile material needed to maintain a nuclear chain reaction.

The critical point is where the liquid and gas phases become indistinguishable.

Setting f'(x) = 3x^2 - 6x = 0 gives x(x - 2) = 0, so critical points are x = 0 and x = 2.

Setting f'(x) = 0 gives critical points at x = 1, 2, and 3.

The critical temperature is the temperature below which a material exhibits superconductivity, losing all electrical resistance.

The critical temperature is the temperature above which a gas cannot be liquefied, regardless of the pressure applied.

The critical temperature is the temperature above which a gas cannot be liquefied.

Cross product = (1, 0, 0) × (0, 1, 0) = (0, 0, 1).

Cross product = |i  j  k| |1  2  3| |4  5  6| = (-3, 6, -3).

u × v = |i  j  k| |1  2  3| |4  5  6| = (-3, 6, -3)

Cross product = |i  j  k| |1  2  3| |4  5  6| = (-3, 6, -3)

Cross product A × B = |i  j  k| |1  2  3| |4  5  6| = (-3, 6, -3).

Using Ohm's law, I = V/R = 20V / 10 ohms = 2 A.