Math, asked by ykaur426, 22 days ago

what is the solution of √2x-√5y=0 and 2√3x-7y=0​

Answers

Answered by BrutalMaster
3

Answer:

Change 2x+5y +1=0 to 2x+5y = - 1

Now:

3x+7y=1

2x+5y = - 1

Multiply first equation by - 2, term by term

Multiply second equation by 3, term by term

So, - 6x - 14y = - 2

and 6x + 15y = - 3

Now when we add the equations together, term by term, the x-terms will “drop out”.

y = - 5

Replace back in to either original equation to find x. Then take (x, y) and check in the (original) equation that you didn’t use to find x.

Second equation: 2x+5(-5) = - 1

2x - 25 = - 1

2x = 24

x = 24/2 = 12.

Check (12, - 5) in First equation

3(12)+7(-5)=1 Work ONLY the left side

36 - 35

1 Left side = right side

(x, y) = (12, - 5) is the solution to the system.

Answered by Anonymous
0

Answer:

the value of x and y is zero

given:- equations √2x+3y=0 and √3y-√7y=0

to find :- solve the questions

Step-by-step explanation:

solution:- root 2 x + root 3 y is equal to zero...(1)

root 3 x minus root 7 y is equal to zero... (2)

multiple (1) by root 3 and (2) by root 2.

root 6 x + root 9 y is equal to zero.. (3)

root 6x.... root 16 y is equal to zero.... (4) subtracting (4) from (3)

root 9y+root 16 y is equal to zero

y is equal to zero

from (1)

root 2 x + root 3 (0)=0

root 2 x is equal to zero

x is equal to zero

x is equal to zero, y is equal to zero (answer)

hope this will help you

have a great day

Answered by Anonymous
1

Answer:

the value of x and y is zero

given:- equations √2x+3y=0 and √3y-√7y=0

to find :- solve the questions

Step-by-step explanation:

solution:- root 2 x + root 3 y is equal to zero...(1)

root 3 x minus root 7 y is equal to zero... (2)

multiple (1) by root 3 and (2) by root 2.

root 6 x + root 9 y is equal to zero.. (3)

root 6x.... root 16 y is equal to zero.... (4) subtracting (4) from (3)

root 9y+root 16 y is equal to zero

y is equal to zero

from (1)

root 2 x + root 3 (0)=0

root 2 x is equal to zero

x is equal to zero

x is equal to zero, y is equal to zero (answer)

hope this will help you

have a great day

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