The is the answer on my paper:
1. GCF is 7 so answer is 7(5+6)
2. GCF is 5 so answer is 5(3+8)
A generic point on the graph of the curve has coordinates

The derivative gives us the slope of the tangent line at a given point:

Let k be a generic x-coordinate. The tangent line to the curve at this point will pass through
and have slope 
So, we can write its equation using the point-slope formula: a line with slope m passing through
has equation

In this case,
and
, so the equation becomes

We can rewrite the equation as follows:

We know that this function must give 0 when evaluated at x=0:

This equation has no real solution, so the problem looks impossible.
Answer:
14+h
Step-by-step explanation:
7 + 1/2 × h
7 + 1h/2
find the LCM of 1 and 2
the LCM =2
multiply via by their LCM
14 + h