The grocery store sells kumquats for $4.25 a pound and Asian pears for $2.25 a pound. Write an equation in standard form for the weights of kumquats k and Asian pears p that a customer could buy with $18.

4.25k + 2.25p = 18.00

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To write the equation in standard form, we need to consider the weights of kumquats (k) and Asian pears (p) that can be bought with $18.

The cost of kumquats per pound is $4.25, so the cost of kumquats (in dollars) can be represented by the product of the weight of kumquats (k) and the cost per pound ($4.25). Similarly, the cost of Asian pears can be represented by the product of the weight of Asian pears (p) and the cost per pound ($2.25).

The total cost of all the fruits purchased should be equal to $18. Therefore, the equation can be written as:

4.25k + 2.25p = 18

Thus, the equation in standard form for the weights of kumquats k and Asian pears p that a customer could buy with $18 is 4.25k + 2.25p = 18.

To write an equation in standard form for the weights of kumquats (k) and Asian pears (p) that a customer could buy with $18, we need to consider the cost and weight of each fruit.

Let's start with the cost of kumquats. The price per pound is given as $4.25. If the weight of kumquats purchased is denoted by k, then the cost of kumquats can be expressed as 4.25k.

Similarly, for Asian pears, the price per pound is $2.25. If the weight of Asian pears purchased is denoted by p, then the cost of Asian pears can be expressed as 2.25p.

Since the total cost of the purchased fruits should be $18, we can set up the equation:

4.25k + 2.25p = 18

Now, let's rearrange the equation into standard form. In standard form, the equation is written as:

A*k + B*p = C

To achieve this form, we can multiply both sides of the equation by 100 to eliminate the decimal points:

425k + 225p = 1800

So, the equation in standard form for the weights of kumquats (k) and Asian pears (p) that a customer could buy with $18 is:

425k + 225p = 1800