How do you write the mixed expression #(d-6)+(d+1)/(d-7)# as a rational expression?
1 Answer
Apr 13, 2017
Explanation:
We require to multiply
#(d-6)" by " (d-7)/(d-7)#
#rArr((d-6)(d-7))/(d-7)+(d+1)/(d-7)# The fractions now have a
#color(blue)"common denominator"# so we can add the numerators while leaving the denominator as it is.
#rArr(d^2-13d+42+d+1)/(d-7)#
#=(d^2-12d+43)/(d-7)larrcolor(red)" rational expression"#