Write the linear equation that gives the rule for this table.
A. y = -7x + 6
B. y = -7x + 6
C. y = -7x + 1
D. y = -7x + 15
Write the linear equation that gives the rule for this table
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To determine the correct linear equation from the given options based on the table, we need to find the relationship between the values of ( x ) and ( y ). Each equation is in the form of ( y = mx + b ), where ( m ) is the slope and ( b ) is the y-intercept.
Assuming that the slope is consistent across the table (which appears to be -7 from the options), we would check the ( y )-intercept to find the correct equation.
For example, if we assume ( x = 0 ) gives us the y-intercept directly:
– If ( y = -7(0) + 6 ), then ( y = 6 ) (y-intercept).
– If ( y = -7(0) + 1 ), then ( y = 1 ).
– If ( y = -7(0) + 15 ), then ( y = 15 ).
Compare these intercepts with the table values at ( x = 0 ) to get the correct answer.
If the ( y )-intercept is 6 and the slope is -7, then the correct linear equation from the options given would be:
A. y = -7x + 6
This means the equation correctly reflects the relationship between the values in the table. If you provide those ( x ) and ( y ) values, we can double