How do you evaluate #(4y-2k)/(3h+k)# when #h=3# and #k=1#?

1 Answer
Apr 8, 2017

See the entire solution process below:

Explanation:

To evaluate this expression for #h = 3# and #k = 1# substitute #color(red)(3)# for each occurrence of #color(red)(h)# in the expression.

And, substitute #color(blue)(1)# for each occurrence of #color(blue)(k)# in the expression and perform the operations:

#(4y - 2color(blue)(k))/(3color(red)(h) + color(blue)(k))# becomes:

#(4y - (2 xx color(blue)(1)))/((3 xx color(red)(3)) + color(blue)(1)) -> (4y - 2)/(9 + 1) -> (4y -2)/10 -> (2(2y - 1))/10 -> (2y - 1)/5#

Or

#(2y)/5 - 1/5#