The smallest is 31,000; the largest is 56,000. A "typical" stadium might hold about 43,000 spectators.
A typical major league ballpark can seat anywhere from 30,000 to 50,000 spectators on average.
A typical major league ballpark has a capacity ranging between 30,000 to 50,000 seats on average. This ballpark estimate is based on the capacities of a multitude of major league stadiums throughout the United States.However, the exact number can vary greatly depending on the specific design and configuration of each ballpark. Some are designed to accommodate large crowds for popular events, while others are smaller for more intimate settings. It's also worth noting that the number of seats can be changed for different events, such as concerts or other sports. This estimate gives you a general idea of the capacity of a major league ballpark but keep in mind the numerous variables that can affect the final number.
#SPJ2
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Explanation:
We're given the height in relation to base BC, so we need to find the length of this base. This is the same as finding the distance from B to C.
Turn to the distance formula
Coincidentally, the base and height are the same. This won't always be the case.
Now we can find the area of the triangle
The area of the triangle is 1 square unit.
See diagram below.
Answer:
$45.79 multiplied by .50 equals 22.895
Answer:
686.85
Step-by-step explanation:
Answer: 6p
Explanation: The word "product" is a
keyword that tells us to use multiplication.
So your answer can be written as 6 · p or just 6p.
Don't write your answer as p6.
Even though it's technically correct, I would always put
the number before the variable as a matter of form.
Answer:
6p
Step-by-step explanation:
Answer:
159.5 degrees
Step-by-step explanation:
The supplement of an angle has the same sine value as the angle.
A. y = (-5/2)x - 3
B. y = (-2/5)x + 3
C. y = (-2/5)x - 3
D. y = (2/5)x + 3
Answer:
B
Step-by-step explanation:
The equation we must find is in y = mx + b form. We are given that it intercepts (0,3), so the y-intercept it 3 and b = 3. We can find the slope with the two points we are given: m = (3-5)/(0(-5)) = -2/5. Substituting these values, we find: y = (-2/5)x + 3