according to the graph of h(w) (5.0,20.00) below, what happens when w gets very large?
w gets small
To answer this question, I would need to see the graph of h(w) with the point (5.0, 20.00) plotted on it. Without visual representation, I am unable to make any conclusions about what happens when w gets very large based solely on the given point.
To determine what happens when w gets very large based on the graph of h(w), we need to analyze the behavior of the graph as w increases.
Unfortunately, you mentioned a graph of h(w) with the point (5.0, 20.00) but didn't provide the actual graph or any other information. Without the complete graph or an equation representing h(w), it's difficult to determine the exact behavior when w gets very large.
However, I can explain a general approach to analyze the behavior of a graph as w tends to infinity. Here are steps that can be followed:
1. Look for an equation or formula that describes the function h(w). If you have an equation, you can use it to analyze the behavior. For example, if h(w) is represented by the equation h(w) = aw^2 + bw + c, you can analyze the behavior based on the coefficients a, b, and c.
2. Determine the leading term of the equation. The leading term is typically the term with the highest exponent of w. If the leading term is positive and has an even exponent (w^2, w^4, etc.), the graph generally increases as w gets larger. If the leading term is negative and has an even exponent, the graph generally decreases as w gets larger.
3. Consider the coefficients of the leading term. If the coefficient is positive, the graph increases at an increasing rate as w gets larger. If the coefficient is negative, the graph decreases at an increasing rate as w gets larger.
4. If there are other terms in the equation with lower exponents, determine their impact on the graph. Lower exponents typically have less influence as w gets larger.
Again, without the specific graph or equation, it's challenging to provide a definite answer. However, by following the general steps above, you can analyze the behavior of a function as w tends to infinity.