To solve the equation \( Y + 14.95 = \frac{3.9}{0.25y} + 14.95 = \frac{3.9}{0.25} \), we first need to break it down:

1. Start by simplifying \( \frac{3.9}{0.25} \).

\[
\frac{3.9}{0.25} = 3.9 \div 0.25 = 3.9 \times 4 = 15.6
\]

So, the equation can now be rewritten as:

\[
Y + 14.95 = \frac{3.9}{0.25y} + 14.95 = 15.6
\]

Now, to isolate \( Y \):

1. Since both sides of the equation contain \( 14.95 \), we can subtract \( 14.95 \) from both sides:

\[
Y = 15.6 - 14.95
\]
\[
Y = 0.65
\]

Now we have the value of \( Y \):

\[
Y = 0.65
\]

If you want to solve for \( y \) in \( \frac{3.9}{0.25y} \):

Set up the equation:
\[
\frac{3.9}{0.25y} + 14.95 = 15.6
\]
Subtract \( 14.95 \) from both sides:
\[
\frac{3.9}{0.25y} = 0.65
\]
Multiply by \( 0.25y \) to eliminate the fraction:
\[
3.9 = 0.65 \cdot 0.25y
\]
\[
3.9 = 0.1625y
\]
Now solve for \( y \):
\[
y = \frac{3.9}{0.1625}
\]
\[
y \approx 24
\]

So, from the equation, we have \( Y = 0.65 \) and \( y \approx 24 \).