Math, asked by nandudarling321, 9 months ago

If 1/p=x/y+z , 1/q=y/x+z , 1/r=z/x+y , and x+y+z≠0, then 1/p+1 + 1/q+1 + 1/r+1 is

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Answered by shawnsquires23
2

Answer:

Step-by-step explanation: If 1/p=x/y+z , 1/q=y/x+z , 1/r=z/x+y , and x+y+z≠0, then 1/p+1 + 1/q+1 + 1/r+1 is

Answered by deepak07062003
1

Answer:

Answer:1

Answer:1Step-by-step explanation:

Answer:1Step-by-step explanation: 1/p = x/y+z

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+x

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1= 1/q+1 = y/x+z+y & 1/r+1 = z/x+y+z

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1= 1/q+1 = y/x+z+y & 1/r+1 = z/x+y+z 1/p+1 + 1/q+1 + 1/r+1

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1= 1/q+1 = y/x+z+y & 1/r+1 = z/x+y+z 1/p+1 + 1/q+1 + 1/r+1 = x/y+z+x + y/x+z+y + z/x+y+z

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1= 1/q+1 = y/x+z+y & 1/r+1 = z/x+y+z 1/p+1 + 1/q+1 + 1/r+1 = x/y+z+x + y/x+z+y + z/x+y+zAs y+z+x = x+z+y = x+y+z (Addition in any order gives the same answer)

Answer:1Step-by-step explanation: 1/p = x/y+z = px = y+z= p = y+z/x= p+1 = y+z/x + 1= p+1 = y+z/x + x/x (Taking LCM as x)= p+1 = y+z+x/x= 1/p+1 = x/y+z+xIn the same way, we'll get the values for 1/q+1 and 1/r+1= 1/q+1 = y/x+z+y & 1/r+1 = z/x+y+z 1/p+1 + 1/q+1 + 1/r+1 = x/y+z+x + y/x+z+y + z/x+y+zAs y+z+x = x+z+y = x+y+z (Addition in any order gives the same answer)So, we can express it as x+y+z/x+y+z which gives us the answer = 1.

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