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Katarina [22]
3 years ago
6

|2x-3|=2 please answer this by Wednesday. I have no idea how to solve this. I wasn't paying attention

Mathematics
2 answers:
Sholpan [36]3 years ago
3 0

Answer:

x=2.5

Step-by-step explanation:

Alja [10]3 years ago
3 0
Ok so in order to solve you need to get the variable by itself, in this case it is x. The first thing you do is add or subtract. You add 3 to the left side to cancel it and whatever is done to one side must be done to the other which is why you add 3 to 2. Now the equation is 2x=5. In order to get the x by itself you must divide by 2. When you divide 2x by 2, the 2 will cancel out. Again, you have to do the same thing to the other side. 5 divided by 2 is 5/2, so x=5/2 is your answer. To check, plug in 5/2 for x. 2 times 5/2 is 5 and 5-3 is 2. 2=2 so the answer is correct. Hope this helped!

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Roger has two blue ties, one red tie, two blue coats, and two orange coats. What is the probability that he wears either a blue
Lyrx [107]

Answer:

4/7

Step-by-step explanation:

Probability is the likelihood or chance that an event will occur.

Probability = Expected outcome/Total outcome

Given

Total outcome = 2blue ties+1red tie+2blue coats+2orange coats

Total outcome = 7

If he wears a blue tie, then the expected outcome will be 2.

Probability that he wears blue tie = 2/7

If he wears a blue coat, then the expected outcome will be 2.

Probability that he wears blue coat = 2/7.

The probability that he wears either a blue tie or a blue coat will be 2/7+2/7 = 4/7

3 0
3 years ago
HURRY ILL GIVE BRAINLIEST AND THUMBS UP MUST BE THE RIGHT ANSWER
Katyanochek1 [597]

-14.

Hope this helps! If you feel I did not give enough information, feel free to ask for more clarification.

7 0
3 years ago
"The majority of U.S. car owners still buy American cars."
Vikki [24]

Question:

The majority of U.S. car owners still buy American cars." Ideally, what would the sample be in the study that generated this stat?

answer choices

a) Everyone in the United States who owns a car

b) Everyone in the United States who owns an American car

c) A randomly selected group of car owners in the U.S.

d) A randomly selected group of Americans who own American cars

Answer:

A randomly selected group of car owners in the U.S.

Step-by-step explanation:

In this study, we are told the majority of U.S car owners still buy American cars. The sample in the study that generated this stat would be "a randomly selected group of car owners in the U.S".

⬤ Option A is incorrect, because collecting a sample from every car owner in U.S is impossible as the sample size would be rather tool large.

⬤ Option B is also incorrect because just like in option A, the sample size would be too large. Also this does not  take into consideration those who don't use American cars

⬤ Option D is incorrect, this study deals with all car owners in the U.S, not Americans who own American cars. Therefore selecting a sample from Americans who own American cars would be wrong.

3 0
3 years ago
Susan invests $Z at the end of each year for seven years at an annual effective interest rate of 5%. The interest credited at th
aleksley [76]

Answer:

2.02955

Step-by-step explanation:

Given that:

Susan invests $Z as each year ends for seven years.

So we assume that Z = 1

Susan's accrued value comprises $7 invested each year at a 6 percent annual effective rate.

The cashflow interest:

The cashflow of Susan interest payments are:

Payments   Time

0                     1

0.05               2

2(0.05)           3

3(0.05)           4

4(0.05)            5

5(0.05)            6

6(0.05)            7

The accumulated value of this cash flow is:

(0.05)I_{6\%} = (0.05) \dfrac{((1+0.06)_{6\%} - 6)}{0.06} \\ \\ \implies 1.1653

So Susan accumulated values is:

X = 7 + 1.1653

X = 8.1653

Lori's accumulated value is $14, which she has set aside to plan her cash flow for interest.

The cashflow of Lori interest payments are;

Payments    0     0.025     2(0.025)       3(0.025)    .........   13(0.025)

Time             1        2              3                    4            ..........  14

The accumulated value of cash flow is:

(0.025 )(I)_{3\%} =(0.025) \dfrac{(1+0.03)_{3\%}-13}{0.03}\\ \\= 2.5719

Now, Lori's accumulated value is:

Y = 14 + 2.5719

Y = 16.5719

Since; Susan value X = 8.1653

Lori's value Y = 16.5719

∴

\dfrac{Y}{X}= \dfrac{16.5719}{8.1653}

= 2.02955

7 0
3 years ago
What is the ratio of the number of dollars in Andy's pocket to the number of dollars in Ron's pocket?
fomenos
Well we would need to know how much is in each pocket. So for example is Jan has 10$ in hers and Logan has 6 in his the ratio would be 10:6 I hope this makes sense
8 0
3 years ago
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