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Shalnov [3]
3 years ago
13

Which polynomial represents the difference below? (8x^2 + 9) - (3x^2 + 2x + 5)

Mathematics
2 answers:
MariettaO [177]3 years ago
5 0

Answer:  The correct option is (A) 5x^2-2x+4.

Step-by-step explanation:  We are given to select the polynomial that represents the following difference :

D=(8x^2+9)-(3x^2+2x+5)~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~(i)

To find the required difference, we need to subtract the coefficients of the same powers of the unknown variable x.

From (i), we get

D\\\\=(8x^2+9)-(3x^2+2x+5)\\\\=8x^2+9-3x^2-2x-5\\\\=(8-3)x^2-2x+(9-5)\\\\=5x^2-2x+4.

Thus, the required difference is 5x^2-2x+4.

Option (A) is CORRECT.

astraxan [27]3 years ago
3 0

the answer is......... A

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16FT

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F(x) =<br> 2x – 1,<br> x = -2<br> 4, – 2 -x+ 2, x &gt; 3
Aleonysh [2.5K]

Answer:

-2-×+2,×>3 that is correct answer

7 0
3 years ago
VERY EASY PLZ ANSWER.....Robert and Tony love to read. Robert reads 30 pages on the first day and 20 pages each day after that.
ivolga24 [154]

Answer:

  • The first graph (see figure attached)

Explanation:

<u>1. Number of pages read by Robert</u>

Set a function for the number of pages read by Robert, taking into account that this is an arithmetic sequence, whose first term is 30, and the common difference is 20:

          a_n=a_0+d(n-1)

  • R(n) = 30      +      20 (n - 1)

                    ↑                 ↑   ↑

               first day      next days

                   

<u>2. Number of pages read by Tony:</u>

The arithmetic sequence that represents the number of pages read by Tony has first term 40, and common difference 14:

          a_n=a_0+d(n-1)

  • T(n) = 40      +      15 (n - 1)

                    ↑                 ↑   ↑

               first day      next days

<u>3. Find the numbers of pages read by Tony in terms of the number of pages read by Robert.</u>

To do that, you must clear n from both equations and equal the two expressions obtained:

From R(n) = 30 + 20 (n - 1):

  • R(n) = 30 + 20n - 20
  • R(n) = 10 + 20n
  • n = [R(n) - 10]/20

You can change R(n) to r:

  • n = (r - 10) / 20

From T(n) = 40 + 15 (n - 1)

  • T(n) = 40 + 15n - 15
  • T(n) = 25 + 15n
  • n = [T(n) - 25]/15

Change T(n) to t

  • n = (t - 25)/15

Equal both expressions:

  • (r - 10) / 20 = (t - 25)/15

Solve for t:

  • 15(r-10) = 20(t - 25)
  • 15r - 150 = 20t - 500
  • 15r - 150 + 500 = 20t
  • 15r + 350 = 20t
  • 3r + 70 = 4t
  • 4t = 3r + 70
  • t = (3/4)r + 70/4
  • t = 0.75r + 17.5

Find some points of the equation t = 0.75r - 17.5 to compare with the points of the graph:

  • r = 0 ⇒ t = 17.5, that means that the line intercepts the vertical axis at 17.5. The only graph that matches this is the first graph

Find other point:

  • r = 30 ⇒ t = 0.75(30) + 17.5 = 40.Thus, the graph must contain the point (30, 40), which the first graph does.

3 0
3 years ago
Which statements are true about the ordered pair (7, 19) and the system of equations? {2x−y=−5x+3y=22 Select each correct answer
IRISSAK [1]
(7,19) is a solution for only the first equation (2x-y= -5), so it is not a solution to the system.
2x-y=-5 we substitute the x and y for 7, and 19 making the equation 2 x 7-19, 2 x 7 is 14 so we then put the 14 and 19 together, 14-19, and 14-19 is equal to -5 so the first equation is true. For the second equation which is x+3y=22 we do the same thing as the first equation, we substitute x and y for 7, and 19, substituting these numbers in we get 7+3 x 19, 3 x 19 is 57, so 7+57, which equals 64 and is no where near 22. So, the ordered pair (7,19) is a solution to the first equation because, it makes the first equation true, and the ordered pair (7,19) is not a solution to the system because, it makes at least one of the equations false.


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