How do you solve #-10a = - 72#? Algebra Expressions, Equations, and Functions Expressions with One or More Variables 1 Answer smendyka Dec 6, 2016 #a = 36/5# Explanation: Divide each side of the equation to isolate #a# and keep the equation balanced. In this case we need to divide by #-10#: #(-10a)/(-10) = (-72)/(-10)# #(cancel(-10)a)/(cancel(-10)) = (-72)/(-10)# #a = 72/10# #a = (2/2) (36/5)# #a = 1* 36/5# #a = 36/5# Answer link Related questions What is an example of an expression with one or more variables? How do you write expressions with one or more variables? How do you evaluate expressions when you have more than one variables? How do you evaluate the expression #3a+2b# for #a=1# and #b=-2#? How do you find the area of a triangle whose base is 2 inches and height is 4.5 inches? How do you find the volume of a sphere whose radius is 2? How do you evaluate the expression #2(x-y)# for #x=1# and #y=-2#? How do you evaluate #x^2+2x-1# when #x=2#? What is the value of #(3x+8y)/(x-2y)# if #x/(2y)=2#? How do you simplify #6-4t-4#? See all questions in Expressions with One or More Variables Impact of this question 1498 views around the world You can reuse this answer Creative Commons License