MAT137Y1 Lecture 3: 3.6 Proof of the product rule for derivates

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20 Nov 2019
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fgtfg
Theorem Let aER
Let fandgbefunctions defined at andnear a
Wedefinethe function hby hfngcx
IF fandgavedifferentiable at a
THEN his differentiable at aand hal flagon fig
Proof fcxigcx
hla
līmxsa hlxja
fngsx
aiyifycxi
fcaycdt
ry
fcx
a
lfcy gcxitfca.gg
悠然
hafical gcafcas.ge
because fUs because gB
differentiable differentiable
at aat a
Since gdifferentiable at ait mustbe continuous
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MAT137Y1 Full Course Notes
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MAT137Y1 Full Course Notes
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