Ex: 3x-4y=12
In the context of standard form for a linear equation, which is typically expressed as (Ax + By = C), (A), (B), and (C) can indeed be negative numbers, including (A) being negative. However, it's common practice to write the standard form with (A) as a non-negative integer. If (A) is negative, you can multiply the entire equation by -1 to convert it to a standard form with a positive (A).
the formula for standard form is Ax+By=C
Ax+By=C A- Cannot be negative Equation- Cannot have decimals or fractions in it
readuse the answer
Standard form is simply 10-3.
ax2 + bx + c
The Answer is 0.00000000047
To be able to write the equation of a line in standard form. In particular, our book would not have cleared the fraction.
.983
(3,1)(3,2)
7x +y = 6
To write the equation ( y = -7x + 6 ) in standard form, you need to rearrange it into the format ( Ax + By = C ). Start by adding ( 7x ) to both sides to get ( 7x + y = 6 ). In standard form, ( A ), ( B ), and ( C ) should be integers, so the final equation is ( 7x + y = 6 ).