How do you write # x-4=0# in standard form?

1 Answer
Feb 26, 2017

#color(red)(1)x + color(blue)(0)y = color(green)(4)#

Explanation:

The standard form of a linear equation is: #color(red)(A)x + color(blue)(B)y = color(green)(C)#

Where, if at all possible, #color(red)(A)#, #color(blue)(B)#, and #color(green)(C)#are integers, and A is non-negative, and, A, B, and C have no common factors other than 1

To convert this to standard form we must first add #color(red)(4)# to each side of the equation:

#x - 4 + color(red)(4) = 0 + color(red)(4)#

#x - 0 = 4#

#x = 4#

#color(red)(1)x + color(blue)(0)y = color(green)(4)#