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Termina en:

14 Días
8 Hrs
38 Min
43 Seg

Fórmulas anidadas

14/22
Recursos

Aportes 179

Preguntas 11

Ordenar por:

¿Quieres ver más aportes, preguntas y respuestas de la comunidad?

Bueno, mi solución a los 2 ítems del ejercicio fue:

  1. =BUSCARV(F7;F4:J13;2;FALSO)+BUSCARV(F7;F4:J13;3;FALSO)
    Answer = 74%

  2. =CONTAR. SI(J4:J13;"<=5%")
    Answer = 3

A mi me fueron de extrema utilidad para determinar la vigencia de calibración de instrumentos de medición en un inventario, igualmente las complemente con formatos condicionales.

Hay varias opciones para solucionar el punto 1, aqui tengo algunas

He visto que se complican de más en algunas respuestas. Yo lo aplicaría asi:

Compañeros!
En esta clase me di cuenta de que me parece importante entender el enunciado de la función a formular. Les comparto mis apuntes por si de pronto a alguno le sirve!

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#### **Casos prácticos fórmulas anidadas:** 1. **Operadores lógicos en fórmulas anidadas** * Podemos utilizar operadores como "y" u "o" para aplicar distintas condiciones en una fórmula. * Por ejemplo, podemos buscar el total de ventas de enero de 2022 con la fórmula: SI(O(A2=1,B2=2022),C2,"Error"). * También podemos utilizar el operador "y" para que se cumplan ambas condiciones: SI(Y(A2=1,B2=2022),C2,"Error"). 2. **Operaciones aritméticas anidadas** * Además de operadores lógicos, podemos incluir operaciones aritméticas dentro de nuestras fórmulas anidadas. * Por ejemplo, podemos calcular la suma de ventas de las tres tiendas si el año es 2022, de esta manera: SI(B2=2022,SUMA(D2:F2),0)-C2. 3. **Fórmulas condicionales anidadas** * También podemos anidar fórmulas condicionales dentro de otras para aplicar múltiples criterios. Por ejemplo, podemos determinar si las ventas de un mes son exitosas o bajas según su monto y el año: SI(B2=2022,SI(C2>120000,"Ventas exitosas","Mes de ventas bajas"),"Ventas de otro año").

ahí humildemente jajaja

¿Qué son las funciones anidadas? Es una función dentro de otra para obtener un resultado. Esto que puede parecer realmente complejo, se resuelve de una manera sencilla gracias al uso de las funciones anidadas de Excel, lo cual nos permite utilizar una función como argumento de otra.

Si esto es un curso de nivel intermedio no me quiero imaginar el enemigo final jaja

Aún no aparece ningún archivo para practicar

Porcentaje de búsquedas de Netflix y HBO de Perú:

Número de países con búsquedas de Amazón Prime de 5% o menos:

Mi solucion haciendo uso de XLOOKUP fue \=XLOOKUP(A12,N4:N12,P4:Q12), Lo cual me da dos resultados los de HBO y Netflix, ocupandome dos celdas para dos diferentes resultados respcetivamente. Entonces loa dividi mediante un SI=IF, de esta manera, \=IF(B7=XLOOKUP(A12,N4:N12,O4:O12),SUM(XLOOKUP(A12,N4:N12,P4:P12)+XLOOKUP(A12,N4:N12,Q4:Q12)),"Error") Y el contar es un COUNTIF De esta manera tomando como rango los valores de Amazon Prime \=COUNTIF(S4:S12,"<=5%")

los resultados para las condicionales, encontré dos resultados para el primer punto

Acá dejo mi aporte tratando de aplicar todo lo que vimos en clase, cambie un poco el ejercicio donde el usuario debe elegir el país y la plataforma que quiere buscar usando listas desplegables . Después puede elegir por país y le mostrara un grafico dinámico.

La formula anidada que utilicé para la celda C8 fue está: =IF(C6=I4,VLOOKUP(C5,H4:L13,2,0),IF(C6=J4,VLOOKUP(C5,H4:L13,3,0),IF(C6=K4,VLOOKUP(C5,H4:L13,4,0),IF(C6=L4,VLOOKUP(C5,H4:L13,5,0)))))

El mismo ejercicio de la clase pasada, lo resolví de la misma manera.
1.=+VLOOKUP(H7;$H$4:$I$13;2;0)+VLOOKUP(H7;$H$4:$J$13;3;0)
2:=+COUNTIF(L4:L13;"<=5%")

Maravilloso ejercicio. Te hace practicar.

Originalmente solo se aceptaban hasta 8 funciones anidadas pero a partir de Excel 2010, es posible anidar hasta 64 funciones SI. Aunque actualmente el máximo es de 64 funciones anidadas, no llegarás ni a la mitad de ese límite cuando comenzarás a tener dificultad en entender la lógica empleada.

Hola! Les dejo mis resultados. Lo que hice de esta manera, dejando al lado los datos exactos que quiero hallar y luego en la fórmula los llamé. Así evito que se fuera por ejemplo Perú sin tilde o algún detalle de forma :) ![](https://static.platzi.com/media/user_upload/image-3f1efce5-d8c8-44ff-b4aa-56d00f4ae4a8.jpg)

Pregunta si es la misma formula por que son diferentes resultados?

En mi caso tengo una modificación para la primera pregunta en base al comentario de Joel Sierra.

=SI(BUSCARV(“Perú”;H4:L13;1;0)=“Perú”;SUMA(BUSCARV(“Perú”;H4:L13;2;0)+BUSCARV(“Perú”;H4:L13;3;0));“Error”)

Para el ejercicio es bueno para pensar diferente.

Mi solución es la siguiente:
1.

="Netflix: "&TEXTO(BUSCARV("Perú";H4:L13;2;0);"0%")&" y HBO: "&TEXTO(BUSCARV("Perú";H4:L13;3;0);"0%")

Resultado: Netflix: 63% y HBO: 11%
2.

=CONTAR.SI(L5:L13;"<=5%")

Resultado: 3

Las fórmulas anidadas son muy útiles para ahorrarnos trabajo utilizando demasiadas fórmulas por separado. Al utilizar varias fórmulas anidadas se pueden resolver rápidamente operaciones que deseemos implementar
![](https://static.platzi.com/media/user_upload/image-108c3540-cd16-4625-9a14-e825bef76660.jpg)
![](https://static.platzi.com/media/user_upload/image-be15b15c-eff6-484c-ac3d-1745c2aaf786.jpg)
Personalmente, me gusta mucho usar SI.ERROR y BUSCARV. Las uso, por ejemplo, cuando busco el precio de un artículo en mi base de datos, pero sale error, porque la fórmula no encuentra el artículo, posiblemente porque usé un código incorrecto. * *=SI.ERROR(BUSCARV($A2;'Base de datos'!A:C;3;0);"")* Con la formula anterior evito que salga **ERROR** al momento de buscar un artículo que no existe y lo cambio por una *celda en blanco.* ![](https://drive.google.com/file/d/1AyWq_I9dZ_y85fuyF76ZzfSzECDINndV/view?usp=sharing)
Mi Solucion a los 2 problemas fue: 1.=SI(BUSCARV(H7,H4:L13,1,0)="Perú",BUSCARV(H7,H4:L13,2,0)+BUSCARV(H7,H4:L13,3,0),"No Existe") 2.=CONTAR.SI(L5:L13,"<=5%")
Para el ejercicio use la anidación de suma y buscarv. el nombre del país lo deje en una celda condicionada, en donde cree una lista con los países de la base de datos, donde el país seleccionado de la lista es el criterio a buscar, y posteriormente suma las columnas indicadas en la función buscarv, que para el ejercicio son la 2 y la 3. ![](https://static.platzi.com/media/user_upload/image-7403f5bc-d7c7-46f5-8917-771b6e26b755.jpg)
En mi caso usé otra opción para el primer ejercicio \=SUMA(BUSCARV(H7,H4:L13,2,0),BUSCARV(H7,H4:L13,3,0)) = 74%
Este es mi intento 👻![](https://static.platzi.com/media/user_upload/image-a311601c-dc3e-49a2-b384-3c7db2813832.jpg)
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) 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)
Hola, acabo de iniciar el curso y para la pregunta 1 lo solucioné con: 1:=BUSCARH("Netflix";$H$4:$L$13;COINCIDIR("PERU";H4:H13;FALSO);FALSO)+BUSCARH("HBO";$H$4:$L$13;COINCIDIR("PERU";H4:H13;FALSO);FALSO) 2: =CONTAR.SI(L5:L13;"<=0.05")
Son excelentes para comparar las ventas totales y verificar por medio de formulas anidadas las sumas
Costó, pero lo logré. ![](https://static.platzi.com/media/user_upload/image-68eef5ce-edba-4d8a-b83b-8813d6399b3a.jpg)![](https://static.platzi.com/media/user_upload/image-8ec5891e-651e-49b7-bb05-271b9cfd536c.jpg)
Estoy agradecido porque pude entender las condicionales y anidadas **Antes:** ![](https://static.platzi.com/media/user_upload/image-6f7f095b-2519-4617-92c6-05e3c4bb86c7.jpg) **Después:** ![](https://static.platzi.com/media/user_upload/image-83a61d2e-dd04-4a2a-bbb3-cc26f4bfc53b.jpg)
![](https://static.platzi.com/media/user_upload/image-c992cd24-b470-42ee-91bc-4ceed27aacb8.jpg)
![](https://static.platzi.com/media/user_upload/image-b05db5c8-2897-4669-9020-d8c5b8a53db4.jpg)
esta es la solucion: ![](https://static.platzi.com/media/user_upload/image-0cf342eb-62fc-43f5-b286-0abc0db78fc6.jpg)![](< >)
![](https://static.platzi.com/media/user_upload/image-775f71ac-a35c-4fc6-9f05-0cd033beb32d.jpg) ![](https://static.platzi.com/media/user_upload/image-ffa58190-5f67-41d4-bc22-b738aca56fc4.jpg)
Excelente clase! Muchas gracias! Aunque tengo un comentario. La sumatoria de ventas de mayo es $125.703 y en la celda C6 aparece un valor incorrecto: $133.206. Favor tener en cuenta.
Respuesta al ejercicio de clase ![](https://static.platzi.com/media/user_upload/image-b39c8aaf-f2e6-4eac-90b7-1a8676e118e6.jpg)
Aquí mi solución 1.Porcentaje de búsquedas de Netflix y HBO de Perú Con BuscarV \=BUSCARV(H7,H5:L13,2,0)+BUSCARV(H7,H5:L13,3,0) Con sumar.si \=SUMAR.SI(H4:H13,H7,J4:J13)+SUMAR.SI(H4:H13,H7,I4:I13) 2\. Ejercicio de conteo \=CONTAR.SI(L4:L13,"<=5%")
![](https://static.platzi.com/media/user_upload/image-26a859fc-5656-46be-88d8-b0a406215ac4.jpg)
Aquí mi ejercicio.![](https://static.platzi.com/media/user_upload/Captura%20de%20pantalla%202024-07-12%20182035-08f9520f-d9f8-43ca-8e7b-f91d2e93e234.jpg) ![](https://static.platzi.com/media/user_upload/Captura%20de%20pantalla%202024-07-12%20192306-419dbcb9-ecb0-4f19-8a3e-2f7cdd26552b.jpg)
Como mencionaba un compañero, existen varias formas de obtener el primer resultado utilizando las formulas vistas en clases pasadas y para el segundo intente usar la formula =SI(J4:J13<="5%",CONTAR.SI(J4:J13,"<=5%"),"Error") la cual si da el resultado pero es demasiado redundante por lo que utilice nada mas CONTAR.SI. ![](https://static.platzi.com/media/user_upload/Formulas%20Anidadas-01d6f68e-edff-4b95-b3ca-a1a11fa76335.jpg)
![](https://static.platzi.com/media/user_upload/image-53419e32-2806-4645-afa7-8075e9f58897.jpg)
Saludos... Excelente curso, felicitaciones a la profe, muy clara y completamente práctica, ayudando a encontrar otras formulas...
¿Por qué al momento de comparar rangos da la cantidad de resultados que yo seleccione del rango y no un solo valor en la casilla azul? ![](https://static.platzi.com/media/user_upload/image-ebde594a-d64f-4295-b4ed-ea1dc6298add.jpg)
Es muy útil utilizar este tipo de fórmulas aunque suele ser un poco dificil realizarlas por lo extensas, pero cuando se tiene la práctica con mú ágiles y se vuelven sencillas. Gracias
![](https://static.platzi.com/media/user_upload/image-a7c1398b-54b0-4ba4-a335-135384ed29bd.jpg) mi respuesta, les dejo las formulas.
Mi aporte ![](https://static.platzi.com/media/user_upload/image-319e086f-ef16-4fca-babe-fae15d714c65.jpg)
al realizar el ejercicio de la clase me di cuenta que asi utilizar (O), o utilizara (Y) igualmente sale igual, no me sale el error. ![](https://static.platzi.com/media/user_upload/image-ffafd976-59c5-4139-b6a9-8d53ed1e9edd.jpg) ![](https://static.platzi.com/media/user_upload/image-486c0439-c835-42c1-9b03-427d708befe1.jpg)
![](https://static.platzi.com/media/user_upload/FUNCION%20ANIDADA-4313579a-644e-4b0b-9543-1f77dde7b6ca.jpg) Tuve que repetir nuevamente el video para aprender el orden de las formulas
![](https://static.platzi.com/media/user_upload/image-8cd3b049-67da-4b19-b067-d02d0b331129.jpg)
![](https://static.platzi.com/media/user_upload/image-41ff5f74-b1a9-4b5f-bb8b-56ef455549b3.jpg)

En el calculo del impuesto sobre la renta en mi país lo uso.

Aquí mi respuesta al ejercicio ![](https://static.platzi.com/media/user_upload/image-022f381f-1f34-472a-aaeb-cb04c7625d9e.jpg)
Las fórmulas anidadas serán útiles en mi proceso de aprendizaje cuando deba analizar el número de personas que compostan por ciudades, y por país.
en que se diferencia esto de un si conjunto
![](https://static.platzi.com/media/user_upload/image-66860710-ee75-4201-8662-52d56b724829.jpg) Mis formulas para obtener estos resultados fueron la forma mas dificil que encontre para hacerlas jajaja: La Primera: \=("Netflix "&(BUSCARH("Netflix";$G$4:$K$13;4;0)\*100)&"% y HBO "\&BUSCARH("HBO";$G$4:$K$13;4;0)\*100)&"%" La Segunda si es facil: \=CONTAR.SI(K5:K13;"<6%")

Utilize tanto la formula “Si”, como la de “BuscarV” y “ContarSI”, pero en lo personal se me hizo mejor el BuscarV y el contarSI.

La formula que utilize para el BuscarV: =BUSCARV($B$8,$H$4:$L$13,2,FALSO)+BUSCARV($B$8,$H$4:$L$13,3,FALSO)
La formula que utilize para el Si: =SI(Y(B8=“Perú”,I4=“Netflix”,J4=“HBO”),SUMA(I7:J7),“Error”)
La formula que utilize para el ContarSi: =CONTARSI(L5:L13,B9)

<3
Buenos días ![](https://static.platzi.com/media/user_upload/image-ecb10c8b-8c13-4cf3-ad00-2f09bfbae583.jpg) ![](https://static.platzi.com/media/user_upload/image-ecf376b8-e9fe-4ba6-bf63-9682f776a01e.jpg)
Dejo esto como solución a la pregunta 1 del ejercicio. \=SUMA(BUSCARV("Perú";C11:G20;2;FALSO);BUSCARV("Perú";C11:G20;3;FALSO))
![](https://static.platzi.com/media/user_upload/image-6af95a5a-c866-43bf-9e5e-813c52734c39.jpg)![](https://static.platzi.com/media/user_upload/image-585a454b-1e2d-46f2-9ab6-9a4fa7ff7a0c.jpg)
Compañeros les comparto mis formulas : \=CONCATENAR("Netflix ",TEXTO(BUSCARV($B$12,H4:L13,2,0),"0%"),", HBO ",TEXTO(BUSCARV($B$12,H4:L13,3,0),"0%"),", TOTAL ",TEXTO(BUSCARV($B$12,H4:L13,2,0)+BUSCARV($B$12,H4:L13,3,0),"0%")) Resultado = Netflix 63%, HBO 11%, TOTAL 74% Nota: Asigne la celda B12 como referencia absoluta para buscar los porcentajes de cualquie país de la tabla *= CONTAR. SI(J4:J13;"<=5%")* Resultado =3
Ya resolví anteriormente especificando detalles: ![](https://static.platzi.com/media/user_upload/image-d00cb75b-bbbf-4e59-b02c-26a04c0bcebf.jpg)
![](https://static.platzi.com/media/user_upload/image-568700f6-13e0-4a6d-b7b9-f0152a480f9f.jpg)![](https://static.platzi.com/media/user_upload/image-0c0596d6-79cf-44cd-a3f1-66c3d60aeaba.jpg)
A modo de aporte, me gustaría que se dieran ejemplos más aterrizados cuando explicas las formulas. En algunos ejercicios no tiene sentido las búsquedas que planteas. Hay una oportunidad de mejora allí.
![](https://static.platzi.com/media/user_upload/image-ab6b99e1-4905-4854-961a-c77eee136651.jpg)

Mi ejercicio.

Wow esta estuvo difícil 😅 ![](https://static.platzi.com/media/user_upload/ecxel%20curso%2014-8e40cdd0-c697-4ac4-9a93-adb3bb03858d.jpg)
Dejo el ejercicio ya que al parecer no me carga bien las imágenes cuando las pego :( ![]()
![](https://static.platzi.com/media/user_upload/image-101adb88-ef48-4eb8-bed5-1cf2e577f446.jpg)
Hola, con validación de datos para las fórmulas mis respuesta es la siguiente: Para el país: ![](https://static.platzi.com/media/user_upload/image-5d3e414f-33d4-4b23-914a-76e1984aedb5.jpg) ![](https://static.platzi.com/media/user_upload/image-093ffb7e-e0fb-433d-99c2-acc1850b47c9.jpg) Para variar el porcentaje: ![](https://static.platzi.com/media/user_upload/image-fa0fb268-8e74-4f05-b932-c952c4c353f8.jpg) ![](https://static.platzi.com/media/user_upload/image-406f6048-f9e2-4561-8cfd-8cece8f0e7d7.jpg) En las celdas C8 y C9 se hacen validaciones de datos en formato lista (Alt + A + V + V - Inglés). Previamente se crean nombres para las listas. ![](https://static.platzi.com/media/user_upload/image-c096853f-4f3d-471c-a4b3-af1a675f77d2.jpg) Muchas gracias.
![](https://static.platzi.com/media/user_upload/image-8e6134ef-fc9e-4847-8502-d27a8111998d.jpg)

Muy parecido a la logica de programacion, por lo que veo

![]()Respuesta ejercicio de condicionales:![](https://static.platzi.com/media/user_upload/RTA%20EJERICICIO%20%20CONDICIONALES-40945ffb-c250-443c-a81b-d204ab3bd3a5.jpg)
Hola, esta es mi solución, ![](https://static.platzi.com/media/user_upload/image-405c0d8a-95b6-4ee1-acb0-dfa8390891c4.jpg) He dejado una celda adicional para cambiar el país y no tener que modificar la formúla, Saludos

Condicional:

Muchas gracias por su aportaciones, me ayudas muchísimo.
EJERCICIO ![](https://static.platzi.com/media/user_upload/image-38b67bfe-0e20-4f50-9591-0ee08e281a69.jpg)

Aqui dejo las formulas

da como resultado valor falso si la prueba lógica no coincide y da el resultado verdadero si coincide la prueba lógica.

=si(Prueba_logica,[valor_si_verdadero].[valor_si_falso]

ejemplo:

=SI(O(A2=1,A2=2),C2,“Error”)

ejemplo de suma

=SI(B2=2022,SI(C2>120000,“Ventas exitosas”,“Mes de ventas bajas”)“Ventas de otro año”)

Comparto mi solucion amigos :3 ![](https://static.platzi.com/media/user_upload/image-15a6042a-08d1-42f6-b7aa-6043a7e9e868.jpg)
tengo un problema, al usar el condicional SI(a2=peru;c2;"falso" me manda error, pero si uso un numero funciona correctamente, no se si tengo algo inhabilitado en mi excell.. lo logre solucionar usando buscarV 3 veces, para obtener el resultado ![](file:///C:/Users/olive/Pictures/Screenshots/Captura%20de%20pantalla%202023-10-27%20114545.png)![](https://static.platzi.com/media/user_upload/Captura%20de%20pantalla%202023-10-27%20114545-82ecd758-f4bc-4053-8c5c-818c6337e088.jpg)

El ejercicio es el mismo de la clase de BuscarV y BuscarH

Para ponerle un poco de reto y complicarme un poco la vida aqui les comparto mi aportacion de una de las 1,001 formas de obtener el resultado del primer ejercicio; a final de cuentas me salio la formula anidada de la formula anidada de la formula anidada 🤣

=SUM(INDEX(F4:J13,MATCH(RIGHT(B5,4),F4:F13,0),MATCH(MID(B5,28,7),F4:J4,0)),INDEX(F4:J13,MATCH(RIGHT(B5,4),F4:F13,0),MATCH(MID(B5,38,3),F4:J4,0)))

me llevo un rartito hacerlo pero se obtuvo el mismo resultado

el segundo ejercicio ya lo hice sencillo porque se me seco el cerebro 😜

=COUNTIF(J5:J13,"<=5%")

Animo!!!

Colocando en práctica lo de la clase y anteriores sin valores quemados:

  1. =SUM(VLOOKUP(H7,H4:L13,2,FALSE),VLOOKUP(H7,H4:L13,3,FALSE)) = 74%
  2. =COUNTIF(L:L,"<=0.05") = 3
1. Resultado fue 74% usando: Si(H7="Perú";SUMA(I7;J7);"no es Peru") 2. Resultado fue 3 usando:=CONTAR.SI(L5:L13;",=5%")

Lo hice de otra manera, sin el Si, solamente para contar los menores a 5%, Entonces Escribes solamente el nombre del país y te da la suma del porcentaje de Netflix y HBO

Y ver que esta misma condición se utiliza igual en programación

A los que no les aparecen los archivos en la computadora... Yo me estoy descargando de la aplicación celular, allí si se pueden ver. Yo prefiero seguir el curso en la PC así que tengo que traerlos del celular.
![](https://static.platzi.com/media/user_upload/image-7c3be602-0a6a-456d-a990-518ba92d7aed.jpg) Yo me apoyé con una celda adicional donde poner el País que quiero buscar, se facilita mucho y la respuesta la obtengo en dos casillas separadas, es muy fácil así, no se si lo he hecho bien. En la seguda con CONTARSI

Utilice una tabla dinámica y según la información calculará automáticamente la información requerida.

Mi solución:

=XLOOKUP(H7,H5:H13,I5:I13)
=XLOOKUP(H7,H5:H13,J5:J7)
=COUNTIF(L5:L13,"<=5%")

Traducción

XLOOKUP = BUSCARX
COUNTIF = CONTAR.SI

Explicación:

=XLOOKUP("Perú",Rango de países,Rango de Netflix)
=XLOOKUP("Perú",Rango de países,Rango de HBO)
=COUNTIF(Rango de Amazon Prime,"<=5%")
Hola, donde conseguimos los recursos en esta nueva UI ????