Question

Find the value of N such that x + N = 71/10 and x/N 1/70 are equivalent equations

Answer 1

To find the value of N such that x + N = 71/10 and x/N = 1/70 are equiv-alent equations, we can solve for N by substituting the expression for x into the second equation and simplifying.

Step-by-step explanation:

To find the value of N such that x + N = 71/10 and x/N = 1/70 are equivalent equations, we can first solve x + N = 71/10 for x in terms of N. Subtracting N from both sides, we get x = 71/10 - N. Now, we can substitute this expression for x into the second equation. So, (71/10 - N) / N = 1/70. To simplify, we can cross multiply and solve for N:

70(71/10 - N) = N

710 - 70N = N

710 = 71N

N = 710/71

Therefore, the value of N is 710/71.

Answer 2

Answer: N =

Step-by-step explanation:

- So, we're trying to find a value of N, so we can use one of the equations, isolate x, and create a new equation to find a value that N can equal.

- It's up to you which one to choose, but I suggest isolating the fraction. X is equal to 1/70N. Now, plug that into the first equation, which should be 1/70N + N = 71/10.

N can also be written as 70/70N, because that's equal to 1 N, our current value of N.

71/70N = 71/10

. Find a value of N that makes the statement equivalent. In this case, N = 7 works.