Answer: C. 1×104 W.
Answer analysis: This question mainly tests the calculation of electrical power and the estimation of order of magnitude.
First, we need to determine the power of each LED lamp under different voltages. The power calculation formula is P=UI, where U is voltage and I is current. The question gives that when the LED lamp is emitting light, its operating current is about 20mA, that is, 0.02A.
For the red LED lamp, its voltage is 1.4V, so the power of a single red LED lamp is:
P(red) =U (red) I=1.4×0.02=0.028W
For the yellow LED lamp, its voltage is 1.8V, but the question does not directly ask about the power when emitting yellow light, and because we require the total power of the entire display screen, and the display screen is not only one color of LED lamp working, so here we only need to know the power when emitting red light and blue light. However, for completeness, we can write the power expression of the yellow LED lamp:
P (yellow) =U (yellow) I=1.8×0.02=0.036W
For the blue LED lamp, its voltage is 3.2V, so the power of a single blue LED lamp is:
P (blue) =U (blue)I=3.2×0.02=0.064W
Next, we need to calculate the total power of all LED lamps on the entire display. The question gives that the area of the display is 3m^2, and the number of 1m^2 lamps is 1.0 x 10^4. Therefore, the total number of LED lamps on the entire display is:
N=3×1.0×10^4 =3.0×10^4
However, the question does not clearly state what proportion of the three colors of LED lamps on the display are. To simplify the calculation, we can assume that the number of three colors of LED lamps on the display is equal (this is an approximate assumption, the actual situation may be different, but in this question we will calculate based on this). Then, the number of LED lights of each color is:
N (each) = N/3 = (3.0×10^4)/3 = 1.0×10^4
Therefore, the total power of all LED lights on the entire display is:
P (total) = N (each) × (P red + P blue ) = 1.0×10^4 × (0.028+0.064) = 1.0×10^4 × 0.092 = 920W
This result is closest to option C (1×10^4 W).
In summary, the correct answer is C.