Hey!!!!!
Find order pair for (m,n)..
If m^2- n^2 = 14
Answers
Answered by
0
Hi ...dear....
here is your answer...!!.....
Given,
n^2-m^2=14...
(.n+m)(n-m) = 7*2..
see picture...!!!..
by solving equations we get...
..(m,n)= (9/2,5/2 ) or (9/2 , -5/2)...
hope it helped you!!
Regards Brainly Star Community
#shubhendu
here is your answer...!!.....
Given,
n^2-m^2=14...
(.n+m)(n-m) = 7*2..
see picture...!!!..
by solving equations we get...
..(m,n)= (9/2,5/2 ) or (9/2 , -5/2)...
hope it helped you!!
Regards Brainly Star Community
#shubhendu
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Answered by
0
!! Hey Mate !!
your answer is ---
Given,
m^2 - n^2 = 14
=> (m+n) (m-n) = 7 × 2 [ using identity a^2 - b^2 = (a+b)(a-) ]
comparing both side , we get
m+n = 7 .....(1)
m-n = 2 ....(2)
adding equation (1)&(2) , we get
2m = 9
=> m =9/2
put this value in equation (1), we get
9/2+n =7
=> n = 7-(9/2)
=> n = 5/2
Now, Number of ordered pair of (m,n) is
m × n = 9/2×5/2 = 45/4
Hope it help you
your answer is ---
Given,
m^2 - n^2 = 14
=> (m+n) (m-n) = 7 × 2 [ using identity a^2 - b^2 = (a+b)(a-) ]
comparing both side , we get
m+n = 7 .....(1)
m-n = 2 ....(2)
adding equation (1)&(2) , we get
2m = 9
=> m =9/2
put this value in equation (1), we get
9/2+n =7
=> n = 7-(9/2)
=> n = 5/2
Now, Number of ordered pair of (m,n) is
m × n = 9/2×5/2 = 45/4
Hope it help you
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