There are two solutions for the equation 5 + h^2 = 14.
To find the solutions, we can rearrange the equation to isolate h^2:
h^2 = 14 - 5
h^2 = 9
Then, we can take the square root of both sides:
h = ±3
Therefore, the solutions are h = 3 and h = -3.
How many solutions does 5+hpower2=14 have?(1 point)
3 answers
no
Apologies for the error in my previous response. Let me correct it:
To find the solutions of 5 + h^2 = 14, we need to isolate h^2 first:
h^2 = 14 - 5
h^2 = 9
Take the square root of both sides:
h = ±√9
h = ±3
Therefore, the equation has two solutions: h = 3 and h = -3.
To find the solutions of 5 + h^2 = 14, we need to isolate h^2 first:
h^2 = 14 - 5
h^2 = 9
Take the square root of both sides:
h = ±√9
h = ±3
Therefore, the equation has two solutions: h = 3 and h = -3.