A) $200.87
231------------------115%
X-----------------------100%
115x = 231x100
115x = 23100
Divide both sides by 115
X= 200.86956523
X= 200.87
Answer:
c = 11/4
Step-by-step explanation:
One way of doing this is to let 2c = x. Then our equation becomes
2x + x = 2x + 11/2, or x = 11/2.
But 11/2 = 2c. Thus, c = 11/4
Your question is not complete. You did not include the question statement and there is no table.
If what you are looking for is the question below:
<span>The
probabilities of the top-selling menu item in four towns' restaurants
being different types of vegetarian and nonvegetarian sandwiches are
given in the table. If the restaurant in town 4 has a nonvegetarian
sandwich as its top-selling menu item, what is the probability that it
is a ham sandwich?
Town Vegetable Sandwich Nonvegetarian Chicken Sandwich Nonvegetarian Ham
Sandwich Nonvegetarian Bacon Sandwich Nonvegetarian Tuna Sandwich
Town 1 6.63% 5.42% 7.05% 6.19% 5.91%
Town 2 6.84% 7.11% 6.89% 5.69% 6.58%
Town 3 5.97% 6.63% 5.72% 5.86% 5.79%
Town 4 6.54% 5.86% 6.24% 6.24% 6.33%
Total 6.24% 5.77% 6.03% 5.92% 6.27%
Then the answer is as follows:
The probability that the restaurant in town 4 has a non-vegetarian sandwich as its top selling menu item is the sum of the probabilities of all the non-vegetarian sandwiches which is 5.86% + 6.24% + 6.24% + 6.33% = 24.67%
The probability that the restaurant in town 4 has ham sandwich as its top selling menu item is 6.24%
Therefore, the probability that the restaurant in town 4 has a non-vegetarian sandwich as its top-selling menu item which is a ham sandwich is given by 6.24 / 24.67 = 0.2529 = 25.29%</span>
Answer:
The vertex is at (1, -108).
Step-by-step explanation:
We have the function:
And we want to find its vertex point.
Note that this is in factored form. Hence, our roots/zeros are <em>x</em> = 7 and <em>x</em> = -5.
Since a parabola is symmetric along its vertex, the <em>x-</em>coordinate of the vertex is halfway between the two zeros. Hence:
To find the <em>y-</em>coordinate, substitute this back into the function. Hence:
Therefore, our vertex is at (1, -108).