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How do you determine the value a line is continuous on?
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What's the actual question you're working on?
Determine the value of c such that the function is continuous on the entire real line. X+3 \[x \le2\] cx+6 x>2
the x is less than or equal to 2 is supposed to be next to the (X+3)
I know. It's a piecewise function.
You find the value of c by setting x = 2, then setting x + 3 = cx + 6 2 + 3 = 2c + 6 5 = 2c + 6 0 = 2c + 6 - 5 0 = 2c + 1 -1 = 2c -1/2 = c So the function is continuous on the entire real line when c = -1/2
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ohh okay. thank you again!
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