Melinda works at a cafe. each day that she works, she records x, the total dollar amount of her customers’ bills and then y, her total daily wages. the table shows her data for 2 weeks. according to the line of best fit, what is the minimum amount, to the nearest dollar, melinda will earn for each day of work, even if she serves no customers? $18 $26 $36 $40

We have been given a graph in which, x-axis represents the total dollar amount of bills of Melinda's customers and y-axis represents Melinda's total daily wages.

Since we know at y-intercept x equals zero. We can see that our line of best fit crosses y-axis at 26; so at y equals 26, x (bills of Melinda's customers) will be zero.

Therefore, according to the line of best fit Melinda will earn the minimum amount of $26 even if she serves no customers.    

According to the line of best fit, the minimum amount is $26, which Melinda will earn for each day of work, even if she serves no customers,

Given

Melinda works at a cafe.

Each day that she works, she records x, the total dollar amount of her customers’ bills, and then y, her total daily wages.

The table shows her data for 2 weeks.

The minimum value is defined as the lowest value in the data.

Here, the x-axis represents the total dollar amount of bills of Melinda's customers and the y-axis represents Melinda's total daily wages.

The y-intercept x equals zero.

Then,

The line of best fit begins somewhere between 20 and 30 and 26 is the only option close in that range so it is 26.

Hence, According to the line of best fit, the minimum amount is $26, which Melinda will earn for each day of work, even if she serves no customers,

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step-by-step explanation:

sas (side angle side)

aa(angle angle)

sss(side side side)

sas you have to find two sides with an angle in between

aa you find two angles because it will always add up to 180

sss find all sides

step-by-step explanation: