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$If possible, find constants a and b so that the function f that follows is continuous and differentiable everywhere. If it is not possible, explain why not. f(x)={ a x-b, if x<2 b x^2 1, if x ≥2 . | Numerade$

If possible, find constants a and b so that the function f that follows is continuous and differentiable everywhere. If it is not possible, explain why not. f(x)={ a x-b, if x<2 b x^2 1, if x ≥2 .

If possible, find constants a and b so that the function f that follows is continuous and differentiable everywhere. If it is not possible, explain why not. f(x)={ a x-b, if x

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$Find the constants a and b such that the function is continuous on the entire real number line. f(x)={ x^3, x ≤ 2 a x^2, x>2. | Numerade$

Find the constants a and b such that the function is continuous on the entire real number line. f(x)={ x^3, x ≤ 2 a x^2, x>2. | Numerade

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$Find the constants a and b such that the function is continuous on the entire real number line. f(x)={ x^3, x ≤ 2 a x^2, x>2. | Numerade$

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$SOLVED:In Exercises 63-68 , find the constant a , or the constants a and b, such that the function is continuous on the entire real line. f(x)={ 3 x^2, x ≥ 1 a x-4, x<1.$

SOLVED:In Exercises 63-68 , find the constant a , or the constants …

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