i it is also known as impure semiconductorii the
(i) It is also known as impure semiconductor.
(ii) The phenomena of adding impurity is known as Doping.
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fermats theorem if f x contain a relative extrema at x c amp f prime c exists then x c is a critical point of f x actually it will be a
finding absolute extrema now its time to see our first major application of derivatives specified a continuous function fx on an interval ab we
a pure semiconductor is known as intrinsic semiconductor it has thermally formed current carriersi they have four electrons in the outer part of
finding absolute extrema of fx on ab0 confirm that the function is continuous on the interval ab1 determine all critical points of fx
i it is also known as impure semiconductorii the phenomena of adding impurity is known as
find out the absolute extrema for the given function and interval g t 2t 3 3t 2 -12t 4 on -4 2solution all we actually need to do here is
equations of lines in this part we need to take a view at the equation of a line in r3 as we saw in the earlier section the equation y mxb does
the shape of a graph part i in the earlier section we saw how to employ the derivative to finds out the absolute minimum amp maximum values of a
definition1 given any x1 amp x2 from an interval i with x1 lt x2 if f x1 lt f x2 then f x is increasing on i2
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