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Cómo utilizar la función PRODUCTO en Excel para optimizar tus procesos de negocio

¿Te gustaría optimizar tus procesos de negocio y reducir el exceso de tareas repetitivas que te quitan tiempo y energía?

Si la respuesta es sí, entonces te interesa conocer la función PRODUCTO en Excel, una herramienta muy útil para automatizar cálculos y operaciones en tus hojas de cálculo.

En este artículo, te explicaré qué es esta función, para qué se utiliza, cómo utilizarla paso a paso y algunos ejemplos y consejos para sacarle el máximo provecho.

¿Qué es la función PRODUCTO?

Es una función matemática que multiplica todos los números que se le pasan como argumentos y devuelve el resultado. Por ejemplo, si escribimos lo siguiente

=PRODUCTO(2,3,4)

El resultado será 24, que es el producto de 2 por 3 por 4.

Esta función de Excel puede recibir hasta 255 argumentos, que pueden ser números, referencias a celdas o rangos de celdas.

Por ejemplo, si tenemos los números 1, 2, 3 y 4 en las celdas A1, A2, A3 y A4 respectivamente, podemos usar la fórmula =PRODUCTO(A1:A4) para obtener el mismo resultado que antes.

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¿Para qué se utiliza la función PRODUCTO?

Esta función se utiliza para realizar cálculos y operaciones que impliquen multiplicaciones de números o valores.

Por ejemplo, podemos usar la función PRODUCTO para calcular el valor total de una factura, multiplicando el precio unitario por la cantidad de cada producto.

precio_unitario * cantidad_producto

También podemos usar esta función para calcular el interés compuesto de una inversión, multiplicando el capital inicial por el factor de interés elevado al número de períodos.

K*(1+i)^n

La función PRODUCTO en Excel nos permite automatizar estos cálculos y operaciones, evitando tener que escribir fórmulas largas y complejas o repetir los mismos pasos varias veces.

Así, en lugar de escribir algo como:

=A1*A2*A3*A4*A5*A6*A7*A8*A9*A10*A11*A12*A13*A14*A15*A16*A17*A18*A19*A20

Con la función PRODUCTO escribirías algo tan simple como esto:

=PRODUCTO(A1:A20)

¡Imagínate si tuvieras que multiplicar 100 números!

De esta forma, podemos ahorrar tiempo y recursos, mejorar la eficiencia y productividad de nuestro negocio y reducir el riesgo de errores humanos.

¿Cómo se utiliza esta función?

Ahora que ya tienes más claro lo que es esta función y para qué se usa, te mostraré un paso a paso para utilizarla.

1. Seleccionar la celda donde queremos introducir la fórmula.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-43.png

2. Escribir el signo igual (=) para indicar que vamos a introducir una fórmula.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-44.png

3. Escribir el nombre de la función PRODUCTO seguido de un paréntesis abierto « ( ».

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-45.png

4. Introducir los argumentos que queremos multiplicar, separados por comas « , » o por punto y coma « ; » (dependiendo de tu configuración regional). Los argumentos pueden ser números, referencias a celdas o rangos de celdas.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-47.png

5. Cerrar el paréntesis ()) para terminar la fórmula.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-46.png

6. Presionar la tecla Enter para obtener el resultado.

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

Ejemplo de uso de la función PRODUCTO

Veamos un ejemplo de uso de la función PRODUCTO en Excel:

- Ejemplo 1: Calcular el valor total de una factura

Supongamos que tenemos una tabla con los datos de una factura: el nombre del producto, el precio unitario y la cantidad vendida. Queremos calcular el valor total de cada producto y el valor total de la factura.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-49.png

Para ello, podemos usar la función PRODUCTO en Excel de la siguiente manera:

- En la celda D8, introducimos la fórmula =PRODUCTO(B8,C8) para obtener el valor total del producto “Servicio de consultoría”.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-50.png

- Copiamos la fórmula en las celdas D9, D10 y D12 para obtener los valores totales de los productos “Diseño de logotipo”, “Desarrollo de sitio web” y “Mantenimiento Mensual”.

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-52.png

- En la celda D14, introducimos la fórmula =SUMA(D8:D10,D12) para obtener el valor total de la factura.

- En la celda D15, calculamos los impuestos (asumiendo un 12% de IVA) con la fórmula =D14*0.12

- En la celda D16, escribimos el descuento (cero para este caso).

- En la celda D17, escribimos el total de la factura, sumando el subtotal, más los impuestos y menos el descuento, con la fórmula =SUMA(D14:D15)-D16

El resultado sería el siguiente:

/blog/automatizacion-con-excel/funcion-producto-en-excel/images/image-48.png

¿Qué aprendimos?

¡Ahí lo tienes!

Ahora que ya te has familiarizado con esta útil función, revisemos lo que hemos aprendido hoy:

  1. La función PRODUCTO en Excel es una herramienta muy útil para automatizar cálculos y operaciones en hojas de cálculo.

  2. Esta función matemática multiplica todos los números que se le pasan como argumentos y devuelve el resultado.

  3. Se utiliza para realizar cálculos y operaciones que impliquen multiplicaciones de números o valores, como calcular el valor total de una factura o el interés compuesto de una inversión.

  4. La función PRODUCTO en Excel puede recibir hasta 255 argumentos, que pueden ser números, referencias a celdas o rangos de celdas.

  5. Utilizar esta función nos permite ahorrar tiempo y recursos, mejorar la eficiencia y productividad de nuestro negocio y reducir el riesgo de errores humanos.

Referencias

Por si quieres seguir investigando acerca de esta función, aquí te dejo un par de recursos para que sigas tu camino:

¿Y tú, a qué estás esperando?

Comienza a poner en práctica lo aprendido y junta todas las piezas del rompecabezas. Pronto estarás viendo la figura completa y el poder de tu productividad estará justo frente a tus ojos.

¡Nos vemos! 🐌

Creo que cada persona en el mundo, puede construir sus posibilidades: una mejor versión de sí misma.