Answer
$(d, fd+g)$
Work Step by Step
$x=d$ and $y=fx+g$
We can simply substitute $x=d$ into the second equation, while treating d, f, and g as constants:
$y=fx+g$
$y=fd+g$
So the answer is $(d, fd+g)$.
Elementary Geometry for College Students (5th Edition)
by Alexander, Daniel C.; Koeberlein, Geralyn M.
Published by
Brooks Cole
ISBN 10:
1439047901
ISBN 13:
978-1-43904-790-3
Chapter 10 - Section 10.5 - Equations of Lines - Exercises - Page 488: 42
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