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UNO [17]
3 years ago
7

Stacy, Oliver, and Jivesh each plan to put a certain amount of money into their savings accounts that earn simple interest of 6%

per year. Stacy puts $550 more than Jivesh, and Oliver puts in 2 times as much as Jivesh. After a year, the amount in Stacy's account is 2 times the sum of $212 and the amount in Oliver's account. How much does each person initially put into his or her account? Who had the most most money in his or her account after a year? Who had the least? Explain.
Mathematics
1 answer:
grin007 [14]3 years ago
6 0


the answer is 772 because if you do 6+2+2+550+212=


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I'm horrible at this please help:((((​
wel

Step-by-step explanation:

You can insert different values of x to find y

For example:

x = 4

Plug in x into the equation

y = -1/2(4) + 5

y = -2 + 5

y = 3

So your point will be (4, 3)

If you do 1 more like this, you can draw a line between them. Or you can use Desmos to graph the line.

Hope this helped you!!

8 0
3 years ago
Graph a line with a y-intercept of -3 and a slope of 43 .
nasty-shy [4]

Answer: HERE IS THE GRAPH AND PLS CORRECT ME IF I"M WRONG :)

Step-by-step explanation:

8 0
3 years ago
Natalie's family drank 0.9 of the 2.6 liters of lemonade she made for a picnic. How much lemonade did her family drink? Show you
lianna [129]

Answer:

1.7 liters

Step-by-step explanation:

8 0
3 years ago
The variables x and y vary directly. Use the given values to write an equation that relates x and y: x = 4, y = -16
Gnesinka [82]

Vary Directly: y = k*x

Vary Inversely:  y = k/x

Because x and y vary directly, our equation will look like the first one.

y = k*x

With the inputted values:

-16 = k * 4

Now, to find k, isolate the variable

k = -16/4 = -4

Your final equation will then look like this:

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4 0
3 years ago
Paragraph Proofs
charle [14.2K]

For the proof here kindly check the attachment.

We are given thatr\parallel s. Also, the transversal is shown. Let us take the first case, that of \angle 1 and \angle 5. Please note that all other proofs will follow in a similar manner.

Let us begin, please have a nice look at the diagram. We will see that \angle 1 and \angle 3 are vertically opposite angles. We know that vertically opposite angles are congruent. Thus, \angle 1 and \angle 3 are congruent angles.

\angle 1 = \angle 3

Now, we know that \angle 3 and \angle 5 are alternate interior angles. We also, know that alternate interior angles are equal too. Thus, we have:

\angle 3 = \angle 5

From the above arguments it is clear that:

\angle 1 = \angle 3 = \angle 3.

Thus, \angle 1 = \angle 3

We have proven the first instance. Please note that all other instances can be proved in a similar fashion.

For example, for \angle 2 and \angle 6 we can take \angle 2 and \angle 4 as vertically opposite angles thus making \angle 2 = \angle 4. Now, \angle 4 and \angle 6 are alternate interior angles and thus \angle 4 and \angle 6 are equal. Thus, we have \angle 2 and \angle 6 .

6 0
3 years ago
Read 2 more answers
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