Find the slopes of the lines $$ l_{1} $$ and $$ l_{2} $$ defined by the two given points. Then determine whether $$ l_{1} $$ and $$ l_{2} $$ are par perpendicular, or neither. $$ 1:(13,-5) $$ and $$ (10,-6) $$ Part: $$ 0 / 3 $$ Part 1 of 3 The slope of $$ l_{1} $$ is is

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To find the slope of the line $$ l_{1} $$ defined by the points $$ (13, -5) $$ and $$ (10, -6) $$, we can use the slope formula:

$$
m = \frac{y_2 - y_1}{x_2 - x_1}
$$

where $$ (x_1, y_1) = (13, -5) $$ and $$ (x_2, y_2) = (10, -6) $$.

Now, let's substitute the values into the formula:

1. Calculate $$ y_2 - y_1 $$:
   $$
   y_2 - y_1 = -6 - (-5) = -6 + 5 = -1
   $$

2. Calculate $$ x_2 - x_1 $$:
   $$
   x_2 - x_1 = 10 - 13 = -3
   $$

3. Now, substitute these results into the slope formula:
   $$
   m_{1} = \frac{-1}{-3} = \frac{1}{3}
   $$

Thus, the slope of $$ l_{1} $$ is $$ \frac{1}{3} $$.

Now, let's proceed to find the slope of the second line $$ l_{2} $$ defined by the points. Please provide the coordinates for the second line $$ l_{2} $$ so we can continue.
The slope of $$ l_{1} $$ is $$ \frac{1}{3} $$.

Find the slopes of the lines \( l_{1} \) and \( l_{2} \) defined by the two given points. Then determine whether \( l_{1} \) and \( l_{2} \) are par perpendicular, or neither. \( 1:(13,-5) \) and \( (10,-6) \) Part: \( 0 / 3 \) Part 1 of 3 The slope of \( l_{1} \) is is

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