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Navi made $113 dollars including the starting fee included. 21x+50 is the equation

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It is represented in my graph because he makes 21 dollars for x amount of hours that he puts in plus the 50 dollar starting fee

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It is represented in my graph because it is a linear function that is going up by every hour. It will contain all the hours and the amount he is getting payed every hour plus the 50 dollar starting fee. The graph shows y=21x+50.

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Navi's constant pay rate is represented on my graph with the equation y=21x+50. This equations means that y; (which represents the money earned in total) equals 21 (his hourly pay rate) times x (the hours he worked) plus 50 (because he was given a $50 starting bonus) This equation represents Navi's hourly rate because it gives us a linear equation of the amount of money he makes depending on the hours he worked.

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I used a linear equation (y=mx+b) to represent Navi's pay rate as Navi's pay rate is constant.
y=mx+b
y = Money earned in total
m = Money earned per hour
x = Hours worked
b = Starting fee
With the information given, we obtain equation y=$21x + $50.

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It is represented in my graph because the expression is 21x+50=y and the graph shows the $50 as the starting point as a constant and the slope/average rate of change as 21x.

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The constant pay rate Navi received in an equation was y= 21x+50. Each of these represents a different part in the equation, the y is the dependent variable, the total earned, the x represents the input that can manipulate the outcome to either be greater or lesser depending on what replaces the x, in this case it is 3 hours. The 21 represents the rate of change, Navi gets paid $21 per hour worked so by multiplying it with x the change is constant depending on the hours worked, it is the number that is constant and steady. Finally the $50 is the starting fee, or otherwise known as the y-intercept because no hours were worked and it came first and foremost, it was the fee paid in order to commission Navi.

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Navi made 113 dollars because 21x+50 is the formula.

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That day navi made $113. He got a 50 dollar starting fee then added to the three hours. If he worked three hours and each hour he got $21 it would be 63. Then adding the starting fee would be 113.

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The red line represents Navi's pay. The green point represents how much Navi earned on Sunday based on how many hours they worked, their rate of change, and the starting fee.

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Navi's pay rate is represented through the function y=21x+50. The 21x shows the amount of money that Navi receives after tutoring the child. The 50 represents his starting fee for tutoring said child.

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Navi earned $113 through the $21 pay rate and the 3 hours he worked as well as the starting price being $50. -Felipe Orejel

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Navi earned $113 through the $21 pay rate and the 3 hours he worked as well as the starting price being $50. -Felipe Orejel

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Navi's constant pay rate is represented on my graph by the equation y=21x+50 which 21 represents the amount Navi gets paid per hour, x representing the amount of hrs and 50 representing the starting fee.

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The constant pay rate is represented on my graph by y=21x+50 because the 21 reps the amount he earned per hours. Then the 50 is the starting pay.

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Navi's pay rate is represented in my graph with the linear formula: y = 21x + 50, the 21 represents the money he makes per hour -- constant pay rate; the starting fee of 50 is an addition to 21x.

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I think Navi made $113 on Sunday. He get's payed $21 for every hour he works. On Sunday he worked 3 hours. 21*3= 63. Navi also gets a $50 starting bonus. Assuming Sunday was the first day he started tutoring, in total Navi would make $113 because 63+50= 113.

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Navi's constant pay rate is represented on my graph by the equation ( y = 21x + 50 ). The "21x" represents the amount of money that Navi will receive after tutoring since it depends on how many hours they were tutoring for. The "50" represents the starting fee.

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Navi's constant pay rate is represented on my graph through the function of y=21x+50. The 21 accounting for the $21 made per hour, the x being the hours worked, and the 50 representing the $50 starting fee that he was paid.

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x= # of hours worked
y= money

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His pay rate is shown by the equation y=21x+50, the 21 represents the amount he earns per (x) hours. While the 50 is the initial fee.

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Navis consent pay rate is represented in my graph with the formula y=mx + b, he makes $21 an hour, he then gets a bonus of $50 leaving the x, being the number of hours he works. so we end up with the equation y= 21x+50

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Navis pay rate is represented as y=21x+50. because he earns 21$ an hour plus his 50 dollar bonus

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Navi's pay rate is represented on the graph as a function of y=21x+50. This is a linear formula because 21 represents how much money he makes per hour and the x represents the amount of hours that he worked on Sunday. 50 is represented as the starting fee.

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Navi's pay rate on the graph is shown as y=12x+50. 21 shows how much money is how much he makes per hour, and the 50 represents the starting fee.

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The equation I used to create the graph for Navi's pay is: y = 21x + 50. Let me break down this equation:
* The 21 represents the amount of money Navi gets paid every hour. It is the constant rate of change.
* The x represents the input as the number of hours Navi has worked and independent variable.
* The y represents the output/dependent variable. It is the total amount of money Navi earns based on the rate of change and how many hours they have worked.
* The 50 is the starting fee and y-intercept. It is the fee paid by customers of Navi, before Navi has started working (0 hours).

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Navi earned $113 that day because you do 21x3 which is 63 and then you add the intial 50

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Navi earned a total of $113 because he worked for 3 hrs on Sunday and was paid $21 per each hour which is $63. Navi also charges a $50 starting fee which all together equals $113.

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Navi's constant pay rate is shown on the grpah because this is a linear function meaning that it's a straight line that is constantly increasing the same amount. In the information given, the function is y=21(3)+50 which is the same as y=mx+b. The 21 in this equation represents the constant pay rate because Navi always earns $21 each hour and the vocabulary used, "per hour" means that each hour will be the same. Even with an x for the hours Navi works, it will always be constant and the 50 being added is the amount that will be added on top of the $21x.

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Since Navi worked 3 hours on Sunday and earns $21 per hour + $50 starting fee, we could use linear equation (y=mx+b) as the amount of money he earned is constant.
y=$21 * 3 + $50
$21 * 3 = $63
$63 + $50 = $113
Navi earned $113 on Sunday.

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His pay rate is represented in my graph by y=21x+50. The 21 is the amount made per hour and the x being the hours worked. The 50 is added because of the starting fee.

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Navi made 113$ in total on Sunday because he works for 3 hours and gets paid 21$ per hour. So he made 63$. However, his starting fee was 50$, so when you combine 50$ and 63$, in total, Navi made 113$

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Navi's pay rate is represented on my graph through the formula of y=12x+50. This is a linear formula where 12 represents how much money he makes for working, x, amount of hours. You add 50 because he has a $50 starting fee.

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Navi's constant pay rate is represented as the function y=21x+50. The 21 accounting for Navi charging $21 per hour for her services, the x as a given amount of hours, and +50 representing the initial starting fee.

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Navi earned $113 that day, because 21 times 3 is 63; 63 plus 50 is 113.

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It is represented by the equation y=21x+50.

Because he earns 21 dollars every x hours, he is referred to as 21x.

(every hour) and +50 since he earned an additional $50 on a starting charge.

That's why I created the code the way I did.

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Navi makes $21 an hour with an additional $50 starting fee. Since they worked for 3 hours he was able to make $63 in which I got by multiplying $21 with 3 hours. The additional $50 fee then bumped that number to $113 for that student alone.

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Navi made $113 on Sunday as he made $21 per hour and worked for 3 hours also he was paid a $50 starting fee, the hours and the starting fee all adding up to $113. $21*3hrs=$63+$50=$113

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Navi earned a total of $113 that day. He worked 3 hours and makes $21 per hour, earning a total of $63. On top of that, he earned $50 for the starting fee. So 20 + 63 = 113.

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Navi made $113 on Sunday and worked for 3 hours. His normal pay is $21 per hour, but he also had a starting fee of $50, which 21x3 =63, and 63+50 is 113.

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With a salary of $21 per hour plus a $50 bonus, Navi made $113 that day working for 3 hours.

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- x-axis represents the hours worked
- y-axis represents the money made

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Navi earned $113 because on that day he worked 3 hours with a pay of $21 an hour plus a one time bonus of 50 bucks. I first set up my equation using y=mx+b, I ended up with y=21(3)+50 with my solution being 113.

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On sunday Navi earned $113 because of the starting fee of $50 plus the $21.00 per hour which  he worked for 3 hours.

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Navi charges $21 per hour, and in the scenario works 3 hours totaling $63, however we must include the initial $50 starting fee totaling $113 in total for that day.

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it is represented by y=21x+50. 21x because he makes 21 dollars per x hours. (every hour) and +50 because he made an extra 50 on a starting fee. Thats why i wrote the function like that

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Navi earned 113$ on that day. Here's why:
* The 50$ starting fee
* He worked for 3 hours on Sunday and gets paid 21$ for every hour he works. To find the amount of money he made for the 3 hours he worked, we multiply: 21 * 3 = 63.
* The last step is adding 63 and the starting fee: 50. We get 113$ as our answer.

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Navi earned $113 on Sunday. Since Navi makes $21 per hour, and they worked for 3 hours, they made $63 from tutoring. Navi also gets another $50 from the starting fee, so Navi made a total of $113.

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On Sunday, navi earned 21 bucks per hour and worked for 3 hours.

That's a total of 63 bucks for the day.

He also made $5 with a beginning charge, for a total of 113 dollars that day.

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Navi's pay rate is represent in my graph with the linear formula of y=21x+50. The 21 representing the money he makes per hour, hence the x being multiplied by the 21, which is the constant pay rate. The 50 in addition the 21x then represents the starting fee that the member has to pay along with the $21 per hour.

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Navi earned $113 on Sunday because this is a linear graph by using the function of y=mx+b. In this situation, there is the, slope/rate of change which is $21 since it is the amount of money Navi earns every hour. The x value/variable, input, and independent variable is also shown because the information given is the hours worked on Sunday which is 3 hours. Lastly, we have the last piece of information, $50 which is the amount of money being added. So you multiply $21 and 3 to get $63. Then you add $50 to the $63 to get the result of $113.

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That day, Navi earned $113. He worked for 3 hours and gets paid $21.00 per hour. This means he got $63.00. He also got a $50.00 starting fee so $63 plus $50 equals $113.00. So the total amount he made was $113.00.

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Navi earned a total of $63 for the time done tutoring, each hour being a total of $21, the growth rate. $21 * 3+ $50 = $63 + $50 = $113, $50 included in for the starting fee to the total amount. Navi overall earned $113 on Sunday.

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navi makes 21 dollars per hour and worked for 3 hours on sunday.thats 63 dollars in total that day. But he also made 5 dollars with a starting fee so he made 113 dollars that day.

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On Sunday, Navi earned $113. Since he had a starting fee of $50, in addition to the $21 per hour growth rate, in which he worked for 3 hours. So 21 * 3 = 63, 63 + 50 = 113, or the total amount of money he made on Sunday.