Question: x2 - 10r + 24 Let G(I) + |x - 3| for x # 4. |4 - a| a) As a approaches 4, the quotient

 x2 - 10r + 24 Let G(I) + |x - 3|for x # 4. |4 - a| a) As a approaches 4,

x2 - 10r + 24 Let G(I) + |x - 3| for x # 4. |4 - a| a) As a approaches 4, the quotient gives an indeterminate form of the type 0 100 0 00- 00 0 00 0 00/00 0/0 0 0x00 b) Using properties of absolute value, assume x > 4 and simplify the expression G(a). FORMATTING: Your answer should not have absolute values or a quotient. Answer: G() = c) Compute the limit as a goes to 4 from the right, if it exists. FORMATTING: If the limit doesn't exist, write diverges. lim G(x) = d) Simplify the expression for G(x) when 3

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