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quester [9]
3 years ago
5

2.) What is the solution of the system? Use the elimination method. −4x+y=−6 8x−2y=14 A. The only solution is (0, −32) . B. The

only solution is (0, −6) . C. There is an infinite number of solutions. D. There is no solution
Mathematics
1 answer:
KengaRu [80]3 years ago
8 0
There is no solution. When you solve the X's cancel and that means there is no solution
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Find the sum of 2.54 x 1019 and 3.218 x 1017. 3.2434 x 1036 2.57218 x 1036 3.2434 x 1019 2.57218 x 1019
GaryK [48]

The sum of  2.54 x 1019 and 3.218 x 1017. 3.2434 x 1036 2.57218 x 1036 3.2434 x 1019 2.57218 x 1019 is 17811.9829.

As in the given problem we can see that multiplication of decimal number followed by summation is given so we an do it by parts.

The first part is 2.54*1019=2588.26

 3.218 x 1017=3272.706

3.2434 x 1036= 3360.1624

2.57218 x 1036= 2664.77848

3.2434 x 1019=3305.0246

2.57218 x 1019=2621.05142

The sum is 17811.9829.

learn more about Sum here:

brainly.com/question/13013054

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1 year ago
16. Find the median for the following data. 16, 15, 14, 14, 17, 13, 17, 14
amm1812
The answer is d . 17
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3 years ago
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17. MODELING WITH MATHEMATICS The data
Ksenya-84 [330]

Answer:

Average annual tuition is $16991 for the year 2020.

Step-by-step explanation:

By using excel for the equation of the line of best fit,

Slope of the line from given data = 380.0286

y - intercept of the line = 11290.1

Therefore, equation of the regression line will be,

y = 380.0286x + 11290.1

Where x = number of years after 2005

Now we have to calculate the average annual tuition in the  year 2020,

By substituting the value of x = 2020 - 2005

                                                 = 15 years

y = 380.0286×(15) + 11290.1

y = 16990.529

  ≈ 16991

Therefore, average annual tuition is $16991 for the year 2020.

6 0
3 years ago
Write the equation of the line that passes through the points (-2,-1)(−2,−1) and (2,4)(2,4). Put your answer in fully reduced po
snow_tiger [21]

Answer: y= 5/4 + 3/2

Step-by-step explanation: Your equation is y=mx +b. You have to subtract the second y from the first y, and the second x from the first x to find the slope. This equation would be 4-(-1) over 2-(-2). So your slope will be 5/4. Now to find the y-intercept you can choose either (x,y) point. For example if you are using (2,4) you would do b= 4-(5/4)(2). b=3/2.

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4 years ago
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