equation's in standard form?

Question

write each equation in standard form where a b c are integers whose greatest common factor is 1.
y = 7x+ 15?
what is standars form and how do i write something in it?

that is exactly how the prlbm is in the book

so if ur correct then is this prblm already in standard form? and what does it mean when it says where a, b, and c are integers whose greatest common factor is 1

Answer 1

Standard form is y= mx + b, or using your a,b,c coefficients, ay = bx + c

By saying "whose greatest common factor is 1" is simply stating that there's no integer greater than 1 that can evenly divide each of a, b, and c

For example, this is not in standard form because each coefficient is divisible by 3:

6y = 9x + 12

However if you divide it by 3 to get the following:

2y = 3x + 4

This is now in standard form. Even though 2 divides 2 and 4, it doesn't divide 3, and you can't simplify this equation any further.

HTH! :-)

PS -- yes, y = 7x+ 15 is already in standard form

Answer 2

i'm no longer completely optimistic what "THE" standard style is, yet once you decide on your ax^2 + bx + c = 0 as "standard", then of course -3x^2 - 2x + 2 = 0 is in standard style. it quite is extremely conceivable that somebody else might have a distinctive theory of standard style, yet supplied which you're making it clean what you regard as standard, then it would not actual count which style you employ through fact you are able to quite convert from one to a distinctive.

Answer 3

Did your instructor give you an example of standard form?
y = 7x+ 15 is one standard form (y = mx + b)
Another is ax + by = c, or
-7x +y = 15.
Yet a third standard form is
ax + by + c = 0, or
-7x + y - 15 = 0
One more:
y = a + bx + cx^2 + .....
y = 15 + 7x

Answer 4

Please refine your question. I'm not sure what you want.

Do you want and equivalent equation where
ay = bx + c where a,b,c are relatively prime?