Given: f = 4; ho = 2; do = 8 Calculate using the mirror equation and magnification equation, the optical data gathered when an object is placed at 2f using a concave mirror? Mirror Equation 1 1 + do di f Magnification Equation di hi m do ho
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- Object 24.0 cm f₁ = 18.0 cm O-6.50 cm O-5.54 cm -18.0 cm -9.00 cm O-30.0 cm O-12.0 cm O -4.50 cm O-60.0 cm 84.0 cm 90.0 cm Final Image f₂= ? For the two-lens system shown in the figure, the final image of the object is at the shown location. Find the focal length of the diverging lens.An object is placed a distance do in front of a concave mirror with a radius of curvature r = 6 cm. The image formed has a magnification of M = 2.5. a) Write an expression for the object's distance, do. b) Numerically, what is the distance in cm?Needs Complete typed solution with 100 % accuracy.
- fxo h i X i f : To + ¤I IỊ = T0 – f = U ho TI – f хо 59. An object located 18 cm from a convex mirror pro- duces a virtual image 9 cm from the mirror. What is the magnification of the image?Aim of the mirror experiment O find focal length of convex mirror find focal length of concave mirror O focal length of plane mirror concave mirror is * reflecting surface O transmitted surface diffracting surfaceA concave mirror on the left is separated from a converging lens on the right by 50 cm. An object is placed 20.0 cm to the right of a concave mirror with focal length 12.0 cm and 30.0 cm to the left of a converging lens with focal length 10.0 cm, what would be the magnification factor created by both the mirror and lens. 1. do not have enough information to do a calculation 2.one 3.two 4. none of the given choices
- Needs Complete typed solution with 100 % accuracy.In a concave mirror, given do=8, f=4, and ho=2, what would be the d; & h; and magnification value? Is the image enlarged, reduced, or just the same? Mirror Equation 1 1 1 + = do di f Magnification Equation di m=- haiting do hoA woman is 2 m tall, with her eyes at a height of 1.83 m. A mirror is on the wall, ending somewhat higher than her head. What is the highest point above the floor the bottom of the mirror can be so that she can still see her feet? You Answered 0.557 Correct Answer 0.915 margin of error- 1%