The diffraction limit the smallest angle that can be resolved, is 250,000 arcsec x (wavelength/diameter of...

The diffraction limit the smallest angle that can be resolved, is 250,000 arcsec x (wavelength/diameter of instrument). The lens of a giant human eye is about 9.0 cm in diameter . For visible light at 640 nm, what is the diffraction limit in arcsec of a giant human eye?

Expert Solution

genius_generous answered 2 years ago

Diffraction grating produces its third-order bright band at an angle of 79.4 ∘ for light of wavelength 791 nm ....

Diffraction grating produces its third-order bright band at an angle of 79.4 ∘ for light of wavelength 791 nm . Part A Find the number of slits per centimeter for the grating. n = Part B Find the angular location of the first-order bright band. θ1 = Part C Find the angular location of the second-order bright band. θ2 = Part D Will there be a fourth-order bright band?

Bragg's Equation Problem X-rays of wavelength .0960nm are diffracted by a metallic crystal, angle of first...

Bragg's Equation Problem X-rays of wavelength .0960nm are diffracted by a metallic crystal, angle of first order (n=1), is measured to be 17.8. What is the distance (in pm) between the layers of atoms responsible for diffraction? I do this: 96pm / 2sin17.8 and I keep getting ~173.9pm The answer is supposed to be 157pm. What am I doing wrong?

How can X-Ray Diffraction characterize the structure or molecular structure of a polymer?

Can you apply L'Hopital's rules to the following limit? lim x approaches infinity (1+cos(x)) / sin(x)...

Can you apply L'Hopital's rules to the following limit? lim x approaches infinity (1+cos(x)) / sin(x) true or false

The height of a piston, h, in inches, can be modeled by the equation y = 2cos x + 5, where x represents the crank angle. Find the height of the piston when the crank angle is 55°.

The cosine of an angle can be computed from the following infinite series: cosx=1-(x^2/2!)+(x^4/4!)-(x^6/6!)+...... Write a...

The cosine of an angle can be computed from the following infinite series: cosx=1-(x^2/2!)+(x^4/4!)-(x^6/6!)+...... Write a program in C++ that reads an angle x (in radians) from the keyboard. Then, in a function compute the cosine of the angle using first five terms of the series. Print the value computed along with the value of the cosine computed using the C++ library function.

Question