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ella [17]
3 years ago
6

John goes out to eat at a local restaurant. The bill comes to $47.83. John want to leave a 20% tip. How much of a tip should he

leave
Mathematics
2 answers:
valentina_108 [34]3 years ago
7 0

$10.17 is the 20% tip amount

Galina-37 [17]3 years ago
4 0

The answer is $9.56.

Hope this helps!

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Carol's last credit card statement said that she had an account balance of -$106. Which of the following account balancesreprese
AnnyKZ [126]

A credit card balance is the total amount of money that you owe to your credit card company.

The debt balance on a debit card is greater if it is a smaller number.

Carol's balance in the question is -$106. The options are $62, $150, -$62, and -$150.

Of these options, only -$150 is a smaller number.

Therefore, OPTION D is the correct option.

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A table is on sale for 28% off. The sale price is $414. What is the regular price?
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4 years ago
The graph of f(x) = 2x is shown on the grid. The graph of g(x) = ()x is the graph of f(x) = 2x reflected over the y-axis. Which
pshichka [43]

Answer:

g(x)=-2x

Step-by-step explanation:

A point reflected across the y-axis maintains its y-coordinate, but its x-coordinate switches signs. So, a positive x-coordinate becomes negative, and a negative x-coordinate becomes positive.

Let's take a few points from the original function, f(x). Remember, if we know the function, we can find the y-coordinate for any x-coordiante by simply plugging it into the function's equation.

Generally, f(x)=2x

So:

f(0)=2(0)=0\\f(1)=2(1)=2\\f(2)=2(2)=4

Leading us to have the plot points (0,0), (1,2) and (2,4).

To reflect this across the y-axis for the g(x) equation, we just need to turn the x-coordinates negative, resulting in a set of (0,0), (-1,2), and (-2,4).

Since we know this is a linear function (because there are no exponents in the equation), we can calculate the slope of this new set of points by using just 2 of them. The slope will give us our equation, because since (0,0) is a point on our line, we know that the y-intercept is zero.

slope=\frac{(y_{2}-y_{1})}{(x_{2}-x_{1})} \\slope=\frac{(4-2)}{((-2)-(-1))} \\slope=\frac{2}{-1}\\slope=-2\\\\g(x)=-2(x)

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