Let's complete the table based on the given equations and descriptions.
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For blank 1, we need to identify the variable in the equation format \( y = mx + b \). The starting value in this context is represented by \( b \) (the y-intercept); therefore, the answer is:
C b
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For blank 2, we need to express "y is 10 more than 6 multiplied by x" in the slope-intercept form. This can be written as:
C y = 6x + 10
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For blank 3, we need to find the y-intercept \( b \) for the equation from blank 2 \( y = 6x + 10 \), which clearly shows \( b = 10 \):
C 10
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For blank 4, since we are looking for the y-intercept \( b \) in the equation \( y = 6x + 10 \), it is again \( 10 \). Therefore, we would have:
C 10
So the completed table looks like this:
- blank 1: C b
- blank 2: C y = 6x + 10
- blank 3: C 10
- blank 4: C 10