The slope of an absolute function at the point where it evaluates to zero is undefined.
Here, when x=1, so |4x-4|=|4-4|=|0|, the slope is undefined. This is where the vertex of the "V" on the graph of the absolute value function.
Answer:
second degree
linear polynomial
Step-by-step explanation:
Answer:
one hundred and ninety two point zero seven
Step-by-step explanation:
idk guess
Answer:
70 + 5 + 8/10 + 6/100 + 4/1000
Or
7*10 + 5*1 + 8*1/10 + 6*1/100 + 4*1/1000

Put it back into the equation,

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