How do you write the mixed expression #r+1/(3r)# as a rational expression?
1 Answer
Nov 15, 2017
Explanation:
#"before we can add the 2 fractions we require them to"#
#"have a "color(blue)"common denominator"#
#"to obtain this multiply the numerator/denominator of"#
#r" by "3r#
#rArrr/1xx(3r)/(3r)=(3r^2)/(3r)#
#rArrr+1/(3r)#
#=(3r^2)/(3r)+1/(3r)larrcolor(blue)"common denominator of 3r"#
#"add the numerators leaving the denominator as it is"#
#=(3r^2+1)/(3r)#