// Numbas version: finer_feedback_settings {"name": "Gu\u00eda 3 - N\u00famero Racionales", "metadata": {"description": "", "licence": "Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International"}, "duration": 0, "percentPass": 0, "showQuestionGroupNames": false, "showstudentname": true, "question_groups": [{"name": "Group", "pickingStrategy": "all-ordered", "pickQuestions": 1, "questionNames": ["", "", "", "", "", ""], "questions": [{"name": "Gu\u00eda 3 - N\u00famero Racionales - Pregunta 1", "extensions": [], "custom_part_types": [], "resources": [], "navigation": {"allowregen": true, "showfrontpage": false, "preventleave": false, "typeendtoleave": false}, "contributors": [{"name": "Emilio Gonz\u00e1lez", "profile_url": "https://numbas.mathcentre.ac.uk/accounts/profile/9326/"}], "tags": [], "metadata": {"description": "", "licence": "Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International"}, "statement": "

1)  ¿Cuál de las siguientes fracciones es equivalente a $\\Large \\frac{3}{7}$?

\n

     A)  $\\Large \\frac{7}{3}$

\n

     B)  $\\Large \\frac{6}{21}$

\n

     C)  $\\Large \\frac{9}{14}$

\n

     D)  $\\Large \\frac{6}{14}$ 

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La $\\Large \\frac{3}{7}$ debemos amplificarla, es decir multiplicar el numerador y denominador por [[0]], para obtener su fracción equivalente la cual es:

\n

 [[1]]

\n

 ________

\n

 [[2]]

\n

La respuesta es la alternativa: [[3]].

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2)  ¿A qué fracción corresponde el decimal semiperiódico $5,2\\overline{7}$?

\n

     A)  $\\LARGE \\frac{5}{27}$

\n

     B)  $\\LARGE \\frac{527}{100}$

\n

     C)  $\\LARGE \\frac{475}{99}$

\n

     D)  $\\LARGE \\frac{95}{18}$ 

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Para transformar el decimal $5,2\\overline{7}$ en fracción debemos seguir los siguiente pasos.

\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
\n

Paso 1: Escribir en el numerador el número decimal sin coma y sin período

\n
$\\rightarrow$ \n

[[0]] $-$ [[1]]

\n

____________________

\n

[[2]]

\n
$\\leftarrow$Paso 2: Restar al valor del paso 1, el número que se obtiene de todas las cifras que van de izquierda a derecha y que no tienen raya períodica
\n

Paso 3: Escribir un número de la forma $9999...0000$ en el denominador, para saber la cantidad de 9 y 0 debemos seguir la siguiente regla.

\n

9: Se colocan tantos $9$ como cifras a la derecha de la coma decimal que están debajo de la raya períodica.

\n

0: Se colocan tantos $0$ como cifras a la derecha de la coma decimal que NO estan bajo la raya períodica

\n
\n\n\n\n\n\n\n\n
Paso 4: Se restan los números obtenidos en el paso 1 y 2 en ese orden\n

[[3]]

\n

_________

\n

[[2]]

\n
\n\n\n\n\n\n\n\n
Paso 5: Simplificar la fracción obtenida en el paso 4\n

[[4]]

\n

_________

\n

[[5]]

\n
\n

La respuesta es: [[6]]

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N\u00famero Racionales - Pregunta 3", "extensions": [], "custom_part_types": [], "resources": [], "navigation": {"allowregen": true, "showfrontpage": false, "preventleave": false, "typeendtoleave": false}, "contributors": [{"name": "Emilio Gonz\u00e1lez", "profile_url": "https://numbas.mathcentre.ac.uk/accounts/profile/9326/"}], "tags": [], "metadata": {"description": "", "licence": "Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International"}, "statement": "

3)   Las fracciones $\\Large \\frac{5}{6}$, $\\Large \\frac{17}{18}$, $\\Large \\frac{1}{9}$, $\\Large \\frac{2}{3}$ ordenadas de mayor a menor corresponden a:

\n

      A)  $\\Large \\frac{2}{3} < \\Large \\frac{17}{18} < \\Large \\frac{1}{9} < \\Large \\frac{5}{6}$

\n

      B)  $\\Large \\frac{2}{3} < \\Large \\frac{5}{6} < \\Large \\frac{1}{9} < \\Large \\frac{17}{18}$

\n

      C)  $\\Large \\frac{1}{9} < \\Large \\frac{2}{3} < \\Large \\frac{5}{6} < \\Large \\frac{17}{18}$

\n

      D)  $\\Large \\frac{5}{6} <  \\Large \\frac{17}{18} < \\Large \\frac{1}{9} < \\Large \\frac{2}{3}$ 

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Para determinar el orden de las fracciones, determinaremos para cada una de ellas su forma decimal (exprese cada resultado con la primera cifra decimal obtenida)

\n

$\\Large \\frac{5}{6}=$[[0]]

\n


$\\Large \\frac{17}{18}=$[[1]]

\n


$\\Large \\frac{1}{9}=$[[2]]

\n


$\\Large \\frac{2}{3}=$[[3]]

\n

\n

Según los números decimales obtenidos anteriormente (puede usar calculadora), ordene de menor a mayor las fracciones anteriores.

\n

[[4]]       [[6]]       [[8]]       [[10]]

\n

_______ $\\LARGE <$ _______ $\\LARGE <$ _______ $\\LARGE <$ _______ $\\LARGE <$ 

\n

[[5]]       [[7]]       [[9]]       [[11]]

\n

La respuesta es: [[12]]

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"https://numbas.mathcentre.ac.uk/accounts/profile/9326/"}], "tags": [], "metadata": {"description": "", "licence": "Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International"}, "statement": "

4)   ¿Cuál de los siguientes números racionales se ubica entre el $3$ y el $4$ en la recta numérica?

\n

      A)  $\\Large \\frac{34}{2}$

\n

      B)  $\\Large \\frac{3}{4}$

\n

      C)  $\\Large \\frac{7}{2}$

\n

      D)  $\\Large \\frac{3}{10}$

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Para resolver la pregunta debemos cada fracción transformarla en decimal o entero según corresponda, y aquella donde nos de un número de la forma $3,....$ (donde $.....$ son las cifras decimales) será la fracción que está entre $3$ y $4$.

\n

(Exprese todo el resultado decimal o entero en cada casillero según corresponda) 

\n

      A)  $\\Large \\frac{34}{2}=$[[0]]

\n

      B)  $\\Large \\frac{3}{4}=$[[1]]

\n

      C)  $\\Large \\frac{7}{2}=$[[2]]

\n

      D)  $\\Large \\frac{3}{10}=$[[3]]

\n

La respuesta es:[[4]]

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5)  Al dividir $\\LARGE \\frac{5}{11}$$\\large :$$\\LARGE \\frac{1}{4}$

\n

     A)  $\\LARGE \\frac{5}{44}$

\n

     B)  $\\LARGE \\frac{20}{11}$

\n

     C)  $\\LARGE \\frac{44}{5}$

\n

     D)  $\\LARGE \\frac{11}{20}$  

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Para dividir fracciones debemos calcular usando los siguientes pasos:

\n\n\n\n\n\n\n\n\n\n\n\n
Paso 1: Escribimos la división $\\LARGE \\frac{5}{11}$$\\large :$$\\LARGE \\frac{1}{4}$ como una multiplicación, recordando que será \"la primera fracción multiplicada por la segunda fraccón invertida\".\n

                                     [[0]]  [[2]]

\n

________ $\\cdot$ ________

\n

                                     [[1]]  [[3]]

\n
Paso 2: Multiplicamos ahora numerador con numerador denominador con denominador.\n

   [[4]]

\n

________

\n

   [[5]]

\n
\n

La respuesta es: [[6]]

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N\u00famero Racionales - Pregunta 6", "extensions": [], "custom_part_types": [], "resources": [], "navigation": {"allowregen": true, "showfrontpage": false, "preventleave": false, "typeendtoleave": false}, "contributors": [{"name": "Emilio Gonz\u00e1lez", "profile_url": "https://numbas.mathcentre.ac.uk/accounts/profile/9326/"}], "tags": [], "metadata": {"description": "", "licence": "Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International"}, "statement": "

Lee atentamente y responde: El consumo diario de un hervidor de agua es de $0,4$ KW, el de una aspiradora es de $0,36$ WK y el de una lavadora $2,052$ KW. ¿Cuál es el consumo diario de KW al usar estos tres artefactos electrodomésticos?

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Para determinar el total de KW (Kilowatts) consumido en un día debemos sumar los números decimales alienando las comas una debajo de la otra:

\n

(Recuerde que si faltan cifras decimales se agregan 0)

\n

 

\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n
[[0]]$,$[[1]][[2]][[3]]
[[4]]$,$[[5]][[6]][[7]]
[[8]]$,$[[9]][[10]][[11]]
\n\n\n\n\n\n\n
$\\LARGE +$__________________________________________
\n\n\n\n\n\n\n\n\n\n\n
[[12]]$,$[[13]][[14]][[15]]
\n

Respuesta: En un día se consumen en total la siguiente cantidad de KW:

\n\n\n\n\n\n\n\n\n\n\n
[[12]]$,$[[13]][[14]][[15]]
\n


 

\n

 

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