Math, asked by slimeputty3, 6 months ago

PLEASE HELPP WILL MARK BRAINLIEST

Solve numbers 10 – 18 using the elimination method. Show your work.





10. y = (2/3)x - 1
y = -x + 4


11. x + y = 0
3x + y = -4


12. 4x + 3y = -15
y = x + 2


13. x + 2y = -4
4y = 3x + 12



14. y = 2x
x + y = 3



15. x = 3 - 3y
x + 3y = -6



16. y = -2x + 1
y = x - 5



17. y = (1/2)x - 3
y = (3/2)x – 1




18. x + y = 2

4y = -4x + 8

Answers

Answered by MH99
2

Here are some answers. Please recheck it after a while. I'll add the rest of the equations.

10. y=2x/3 -1

y= -x+4

=> 2y= (2x/3) -x + 3 [Addition]

=> 2y= (2x–3x+9)/3

=> 2y= (–x+9)/3

=> y= (–x+9)/6

Now, (ii):

–x+9/6= –x+4

–x+9= –6x+24

=>x= 3

(i):

y=6/3 –1= 1

______________

11. (i)–(ii)

–2x= 4

=> x= –2

(i):

–2+y=0

=> y= 2

______________

12. multiplying (ii) by 4 we get –4x+4y=8

(i)+(ii)

7y= –7

=> y= –1

(ii):

–4x+4(–1)=8

=> x= –3

______________

13. x + 2y = -4

4y = 3x + 12 => –3x+4y=12

(i)×3 then (i)+(ii):

10y=0

y= 0

(i):

x+2.0=–4

=> x= –4

_____________

14. y = 2x

x + y = 3

i–ii:

–3x= –3

=> x= 1

(i):

y= 2

____________

16. y = -2x + 1

y = x - 5

(i)–(ii):

x= –4

(i):

y= –2(–4)+1= 9

____________

17. y = (1/2)x - 3 => y–x/2= –3...(i)

y = (3/2)x – 1 => y–3x/2= –1...(ii)

(i)–(ii):

(3x–x)/2=–2

=> x= –2

(i): y–(–2/2)= –3

=> y= –4

____________

*18. x + y = 2

4y = -4x + 8

Multiplying (i) by 4 and then (i)+(ii):

8x+8y= 10

=> 8x= 10–8y

=> x= (10–8y)/8...(iii)

Now, substitute (iii) into (i):

(10–8y)/8 + y=2

=> (10–8y+8y)/8=2

=> 0= 6 [Not possible]

______________________

*15. x = 3 - 3y => x+3y=3...(i)

x + 3y = -6...(ii)

If (i)–(ii):

0= 9 [Not possible]

Or if (i)+(ii):

2x+6y= –3

Now substitute here the value for x feom the first line which is x=3-3y

2(3–3y)+6y= –3

=> 6–6y+6y= –3

=> 6=–3 [Not possible]

________________________________

P.S.

*There is no solution for these (15, 18) equations.

Answered by tanishapaul1340
0

Answer:

For example, if a dice is rolled 6000 times and the number '5' occurs 990 times, then the experimental probability that '5' shows up on the dice is 990/6000 = 0.165. For example, the theoretical probability that the number '5' shows up on a dice when rolled is 1/6 = 0.167

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