Asked by loki
A photographer uses a light meter to measure the intensity of light from a flashbulb. The intensity for the flashbulb, I, in lux, is a function of the distance from the light, d, in metres, and can be represented by I(d)=10/d^2,d>0
a) Determine the following, to two decimal places.
i) the intensity of light 3 m from the flash bulb
ii) the average rate of change in the intensity of light for the indicated 1<d<3
iii) the approximate instantaneous rate of change in the intensity of light at exactly 3 m from the flash bulb
b) What does the sign of your answer to part a), subpart iii), indicate about the light intensity?
a) Determine the following, to two decimal places.
i) the intensity of light 3 m from the flash bulb
ii) the average rate of change in the intensity of light for the indicated 1<d<3
iii) the approximate instantaneous rate of change in the intensity of light at exactly 3 m from the flash bulb
b) What does the sign of your answer to part a), subpart iii), indicate about the light intensity?
Answers
Answered by
loki
Here is what I have done
ai) l(d)=10/d^2
l(3)=10/3^2
l(3)=1.11
aii) AROC = y2-y1/x2-x1
=10-1.1111/1-3
=8.8889/-2
=-4.44445
=-4.44
I just need help on aiii) and b
ai) l(d)=10/d^2
l(3)=10/3^2
l(3)=1.11
aii) AROC = y2-y1/x2-x1
=10-1.1111/1-3
=8.8889/-2
=-4.44445
=-4.44
I just need help on aiii) and b
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