A paperweight in the form of a hemisphere of radius 3.0 cm is used to hold down a printed page. An observer looks at the page vertically through the paperweight. At what height above the page will the printed letters near the centre appear to the observer ?
r = 3 cm u=32
μ1=9
v=9
μ2v−μ1u=μ2−μ1r
⇒9v−32×(−3)=1−5−3
⇒1v+12=16
⇒1v=16−12=−26
⇒1v=−13
⇒v=−3
∵u=v 80 no shift.