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Score on last try: \( \mathbf{3 . 3 3} \) of \( \mathbf{1 0} \) pts. See Details for more. All submitted parts correct. Jump to last submitted part. Next question Get a similar question You can retry this question below If we apply Rolle's Theorem to the function \( f(x)=2 x^{2}-8 x-10 \) on the interval \( [0,4] \), how many values of \( c \) exist such that \( f^{\prime}(c)=0 \) ? \( \square \) What is the value of \( \boldsymbol{c} \) ? \( \square \) If we try to apply Rolle's Thorem to the function \( f(x)=2 x^{2}-8 x-10 \) on the interval \( [-3,11] \), which of the following conditions is not met? \( f(a)=f(b) \) differentiability on \( [-3,11] \) continuty on \( [-3,11] \) \( \sigma^{\circ} \)

          Score on last try: \( \mathbf{3 . 3 3} \) of \( \mathbf{1 0} \) pts. See Details for more.
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If we apply Rolle's Theorem to the function \( f(x)=2 x^{2}-8 x-10 \) on the interval \( [0,4] \), how many values of \( c \) exist such that \( f^{\prime}(c)=0 \) ?
\( \square \)

What is the value of \( \boldsymbol{c} \) ?
\( \square \)

If we try to apply Rolle's Thorem to the function \( f(x)=2 x^{2}-8 x-10 \) on the interval \( [-3,11] \), which of the following conditions is not met?
\( f(a)=f(b) \)
differentiability on \( [-3,11] \)
continuty on \( [-3,11] \)
\( \sigma^{\circ} \)

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If we apply Rolle's Theorem to the function f(x)=2 x^2-8 x-10 on the interval [0,4], how many values of c exist such that f^'(c)=0 ?
□

What is the value of c ?
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If we try to apply Rolle's Thorem to the function f(x)=2 x^2-8 x-10 on the interval [-3,11], which of the following conditions is not met?
f(a)=f(b)
differentiability on [-3,11]
continuty on [-3,11]
σ^∘

Added by Joel W.

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