No chatgpt pls

No chatgpt pls

You hold a spherical salad bowl 85 cm in front of your face with the bottom of the bowl facing you. The salad bowl is made of polished metal with a 40 cm radius of curvature. Where is the image of your 2.0 cm tall nose located? What is image's size, orientation, and nature. I keep getting the answer -26.2, but it keeps saying it is wrong. I just want to know what i'm doing wrong.

A converging lens with a focal length of 6.70 cm forms an image of a 4.60 mm tall real object that is to the left of the lens. The image is 1.50 cm tall and erect.  Where are the object and image located? Is the image real or virtual? Please show all steps

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need help part e

Critical damping is the case where the mass never actually crosses over equilibrium position, but reaches equilibrium as fast as possible.  Experiment with changing c to find the critical damping constant.  Use the same initial conditions as in the last problem.  Zoom in a bit to make sure you don't allow any oscillations to take place - even small ones.

NASA's KC-135 Reduced Gravity Research aircraft, affectionately known as the "Vomit Comet," is used in training astronauts and testing equipment for microgravity environments. During a typical mission, the aircraft makes approximately 30 to 40 parabolic arcs. During each arc, the aircraft and objects inside it are in free-fall, and passengers float freely in apparent "weightlessness." The figure below shows the altitude of the aircraft during a typical mission. It climbs from 24,000 ft to 30,850 ft, where it begins a parabolic arc with a velocity of 155 m/s at 45.0° nose-high and exits with velocity 155 m/s at 45.0° nose-low. 31 000 45° nose high 45° nose low 24 000 Zero g 65 Maneuver time (s) (a) What is the aircraft's speed (in m/s) at the top of the parabolic arc? 110.0 m/s (b) What is the aircraft's altitude (in ft) at the top of the parabolic arc? 2.04e+04 What is the initial height at the start of the parabolic arc? What is the initial velocity at this point? What is the final…

12. What could we conclude if a system has a phase trajectory that sweeps out larger and larger area as time goes by?