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The Following Function Is a Counterexample for the Converse of the Intermediate

Question 94

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The following function is a counterexample for the converse of the Intermediate Value Theorem, which states:
If The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. assumes all the values between The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. and The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. in the interval The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. , then The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. is continuous on The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. :


A) The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. for The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. , The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. , The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct.
B) The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. on The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct.
C) The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. on The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct.
D) The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct. on The following function is a counterexample for the converse of the Intermediate Value Theorem, which states: If   assumes all the values between   and   in the interval   , then   is continuous on   : A)    for   ,   ,   B)    on   C)    on   D)    on   E)  A and C are correct.
E) A and C are correct.

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