Consider a wave that is a superposition of two hermite-gaussian beams of order (1,0) and (0,1) with equal intensities. the two beams have independent and random phases so that their intensities add with no interference. show that the total intensity is described by a donut-shaped circularly symmetric function. assume that wo 1, determine the radius of the circle of peak intensity and the radii of the two circles with 1/e2 time the peak intensity at the beam waist.

the answer is a. the yacht traveled from the dock north to the 200-meter marker in the bay in less than 5 minutes, giving the passengers several more hours to fish.

im doing peak rn so sry if its wrong

c. newton's third law of motion

as we probably am aware that our atmosphere or air have various levels, each level has different gasses, and each gas has another porousness. at the point when the light originates from lower porousness to higher penetrability, it alters its course. with the goal that implies that when the light originates from the moon to the earth, it alters it's course a lot more occasions. it essentially implies that the state of the light piece of the moon is changed on the earth.

not copied too! hope this !

joke:

h o h o hope you have a merry christmas!