Consider a binomial experiment with n =14 and p 0.5. %3D a. Compute f(0) (to 4 decimals). f(0) = %3D b. Compute f(3) (to 4 decimals). f(3) = %3D c. Compute P(æ< 2) (to 4 decimals).

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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Consider a binomial experiment with \( n = 14 \) and \( p = 0.5 \).

a. Compute \( f(0) \) (to 4 decimals).

\[ f(0) = \_\_\_\_ \]

b. Compute \( f(3) \) (to 4 decimals).

\[ f(3) = \_\_\_\_ \]

c. Compute \( P(x \leq 2) \) (to 4 decimals).

\[ P(x \leq 2) = \_\_\_\_ \]

d. Compute \( P(x \geq 4) \) (to 4 decimals).

\[ P(x \geq 4) = \_\_\_\_ \]

e. Compute \( E(x) \) (to 1 decimal).

\[ E(x) = \_\_\_\_ \]

f. Compute \( \text{Var}(x) \) and \( \sigma \).

\[ \text{Var}(x) = \_\_\_\_ \] (to 2 decimals)

\[ \sigma = \_\_\_\_ \] (to 2 decimals)
Transcribed Image Text:Consider a binomial experiment with \( n = 14 \) and \( p = 0.5 \). a. Compute \( f(0) \) (to 4 decimals). \[ f(0) = \_\_\_\_ \] b. Compute \( f(3) \) (to 4 decimals). \[ f(3) = \_\_\_\_ \] c. Compute \( P(x \leq 2) \) (to 4 decimals). \[ P(x \leq 2) = \_\_\_\_ \] d. Compute \( P(x \geq 4) \) (to 4 decimals). \[ P(x \geq 4) = \_\_\_\_ \] e. Compute \( E(x) \) (to 1 decimal). \[ E(x) = \_\_\_\_ \] f. Compute \( \text{Var}(x) \) and \( \sigma \). \[ \text{Var}(x) = \_\_\_\_ \] (to 2 decimals) \[ \sigma = \_\_\_\_ \] (to 2 decimals)
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