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Mathematics, 04.02.2022 14:00 karenjunior

(a) If G(x) = x2 βˆ’ 7x + 7,
find G'(a) and use it to find equations of the tangent lines to the curve
y = x2 βˆ’ 7x + 7
at the points
(0, 7)
and
(6, 1).

G'(a)
=

y1(x)
=
(passing through (0, 7))
y2(x)
=
(passing through (6, 1))

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Answers: 1

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(a) If G(x) = x2 βˆ’ 7x + 7,
find G'(a) and use it to find equations of the tangent lines to t...
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