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fgiga [73]
3 years ago
14

Someone please help me fill this out! Ill give u brainlest

Computers and Technology
1 answer:
Verizon [17]3 years ago
3 0
<span>¿De qué manera participar en actividades extracurriculares?
¿Cómo ayudar a sobresalir en la solicitud de la universidad?
R: aprendes habilidades diferentes a las clases habituales, como lograr obtener una gran habilidad en la oratoria o ya sea aprendiendo mas sobre la literatura y aprender a componer poemas
<span><span>Si pudieras crear tu propio club u organización, ¿qué tipo de club u organización sería?
R : un club de robotica seria lo mas apropiado ya que aprenderemos a programar y llegar a comprender la mecanica de las aplicaciones que usamos a diario y al aprender a crear robots propios aprenderemos nuevas habilidades y aprender a confiar en nuestro propio criterio para que funcionen las cosas </span><span>¿Qué tipo de habilidades se requieren para estar en el club u organización?
R: debe tenerse un conocimiento muy basico en los lenguajes de programasion ya sea con solo entender la logica </span></span>
<span><span>¿Crees que una actividad extracurricular puede ser beneficiosa para obtener la carrera de tus sueños?
R: si, siempre y cuando la actividad extracurricular este relacionada con lo que deseamos ser en un futuro 
</span><span>¿Explica por qué o por qué no?
R: al tratarse de algo relacionado a la carrera que deseamos tendremos ya un conocimiento de lo que deberemos aprender y asi lograremos adaptarnos mas facilmente

</span></span></span>
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Assume X and Y are indepndent. Assume that X has mean 10 and standard deviation 8. Assume Y has mean 12 and standard deviation 6
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Answer:

\sigma_z = 10

Explanation:

Given

\bar x = 10

\sigma_x = 8

\bar y = 12

\sigma_y = 6

z = x + y

Required

\sigma_z

This is calculated as:

\sigma_z = \sqrt{Var(x) + Var(y)}

Calculate Var(x)

We have:

Var(x) = \sigma_x^2

Var(x) = 8^2

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Calculate Var(y)

We have:

Var(y) = \sigma_y^2

Var(y) = 6^2

Var(y) = 36

So, we have:

\sigma_z = \sqrt{Var(x) + Var(y)}

\sigma_z = \sqrt{64 + 36}

\sigma_z = \sqrt{100}

\sigma_z = 10

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How many numbers can be represented with 2,3,4,8 bits?
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