Solve the system of linear equations, using the Gauss-Jordan elimination method.
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Solve the problem.A manufacturer's cost is given by C = 500
+ 512, where C is the cost and n is the number of parts produced. Describe the transformations needed to obtain the graph of this function from the graph of 
A. Stretch vertically by a factor of 500 and shift up 512 units. B. Stretch vertically by a factor of 500 and shift 512 units to the right. C. Stretch vertically by a factor of 500 and shift 512 units to the left. D. Shift 500 units to the left and shift up 512 units.
Find the slope and the y-intercept of the line.-6x + 9y = 9
A. Slope - 
; y-intercept (0, -1)
B. Slope 
; y-intercept (0, 1)
C. Slope -1; y-intercept (0, 1)
D. Slope 1; y-intercept (0, -1)
Find the following using a calculator. Round to four decimal places.log (-6)
A. 1.9459 B. 1.7918 C. 5 D. Does not exist
Find the graph that matches the given system of equations.3x - y = 13
A. 
B. 
C. 
D. 