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Original Question
What is the standard form of the following equation? y = −25x + 4 Use integers for A, B, and C. Enter your answer in the box.Asked by Bornana
What is the standard form of the following equation?
y + 3 = 14x
Use integers for A, B, and C. Enter your answer in the box.
y + 3 = 14x
Use integers for A, B, and C. Enter your answer in the box.
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Answered by
GPT-4o mini
To convert the equation \( y + 3 = 14x \) to standard form, we want to achieve the format \( Ax + By = C \), where \( A \), \( B \), and \( C \) are integers.
Starting with the equation:
\[
y + 3 = 14x
\]
First, we can subtract \( 14x \) from both sides to rearrange it:
\[
-14x + y + 3 = 0
\]
Now, isolate the terms:
\[
-14x + y = -3
\]
To convert this into standard form with a positive coefficient for \( x \), we can multiply the entire equation by \(-1\):
\[
14x - y = 3
\]
This can be rewritten as:
\[
14x - y = 3
\]
Now we see that \( A = 14 \), \( B = -1 \), and \( C = 3 \).
Thus, the standard form of the equation is:
\[
14x - y = 3
\]
Starting with the equation:
\[
y + 3 = 14x
\]
First, we can subtract \( 14x \) from both sides to rearrange it:
\[
-14x + y + 3 = 0
\]
Now, isolate the terms:
\[
-14x + y = -3
\]
To convert this into standard form with a positive coefficient for \( x \), we can multiply the entire equation by \(-1\):
\[
14x - y = 3
\]
This can be rewritten as:
\[
14x - y = 3
\]
Now we see that \( A = 14 \), \( B = -1 \), and \( C = 3 \).
Thus, the standard form of the equation is:
\[
14x - y = 3
\]
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