2. The cost to buy $$ p $$ pounds of potatoes at $$ \$ 0.32 $$ per pound and $$ n $$ pounds of onions at $$ \$ 0.48 $$ per pound can be determined by using the expression $$ 0.32 p+0.48 n $$. How much will it cost to buy 4.5 pounds of potatoes and 2.5 pounds of onions?

Question

UpStudy AI · Accepted Answer

Para determinar el costo de comprar 4.5 libras de papas y 2.5 libras de cebollas, utilizamos la expresión dada:

$$
\text{Costo} = 0.32p + 0.48n
$$

Donde:
- $$ p = 4.5 $$ libras de papas
- $$ n = 2.5 $$ libras de cebollas

Sustituyendo los valores:

$$
\text{Costo} = 0.32 \times 4.5 + 0.48 \times 2.5
$$

Calculamos cada parte por separado:

1. **Costo de las papas:**
$$
0.32 \times 4.5 = 1.44 \ \text{dólares}
$$

2. **Costo de las cebollas:**
$$
0.48 \times 2.5 = 1.20 \ \text{dólares}
$$

Sumando ambos costos:

$$
1.44 + 1.20 = 2.64 \ \text{dólares}
$$

**Por lo tanto, el costo total para comprar 4.5 libras de papas y 2.5 libras de cebollas es de \$2.64.**
El costo total es \$2.64.

The cost to buy pounds of potatoes at
per pound and pounds of onions at
per pound can be determined by using
the expression . How much
will it cost to buy 4.5 pounds of potatoes and
2.5 pounds of onions?

Solución de inteligencia artificial de Upstudy

Responder

Solución

The Deep Dive

preguntas relacionadas

Latest Algebra Questions

The cost to buy pounds of potatoes at per pound and pounds of onions at per pound can be determined by using the expression . How much will it cost to buy 4.5 pounds of potatoes and 2.5 pounds of onions?