Question
In 2008 , there were 21 states with 10 or more electoral votes, as shown in the table above. Based on the table, what was the median number of electoral votes for the 21 states?
- 13
- 15
- 17
- 20
Hint:
The median is the value separating the higher half of a data sample, a population, or a probability distribution, from the lower half.
The correct answer is: 15
We have given data of electoral votes and their frequency
We have to find the median of electoral votes
Step 1 of 1:
The frequencies for 10 and 11 are 4. This means that there were 4 states with 10 electoral votes. The same applies to 15 and 21 with frequencies of 3 and 2 respectively
The median number of electoral votes for the 21 states is just simply the middle number after re-arranging in an order of either ascending or descending.
The middle number is 15.
So, The median is 15.
Final answer:
Hence, Option(B)is correct.
Related Questions to study
As part of an experiment, a ball was dropped and allowed to bounce repeatedly off the ground until it came to rest. The graph above represents the relationship between the time elapsed after the ball was dropped and the height of the ball above the ground. After it was dropped, how many times was the ball at a height of 2 feet?
As part of an experiment, a ball was dropped and allowed to bounce repeatedly off the ground until it came to rest. The graph above represents the relationship between the time elapsed after the ball was dropped and the height of the ball above the ground. After it was dropped, how many times was the ball at a height of 2 feet?
The total area of a coastal city is 92 square miles, of which 11.3 square miles is water. If the city had a population of 621,000 people in the year 2010 , which of the following is closest to the population density, in people per square mile of land area, of the city at that time?
The total area of a coastal city is 92 square miles, of which 11.3 square miles is water. If the city had a population of 621,000 people in the year 2010 , which of the following is closest to the population density, in people per square mile of land area, of the city at that time?
What value of t is the solution of the equation above?
What value of t is the solution of the equation above?
Which of the following expressions is equivalent to , for x > 3 ?
Which of the following expressions is equivalent to , for x > 3 ?
A customer's monthly water bill was . Due to a rate increase, her monthly bill is now .To the nearest tenth of a percent, by what percent did the amount of the customer's water bill increase?
A customer's monthly water bill was . Due to a rate increase, her monthly bill is now .To the nearest tenth of a percent, by what percent did the amount of the customer's water bill increase?
If for positive integers a and b , what is one possible value of b ?
If for positive integers a and b , what is one possible value of b ?
The table above shows the flavors of ice cream and the toppings chosen by the people at a party. Each person chose one flavor of ice cream and one topping. Of the people who chose vanilla ice cream, what fraction chose hot fudge as a topping?
The table above shows the flavors of ice cream and the toppings chosen by the people at a party. Each person chose one flavor of ice cream and one topping. Of the people who chose vanilla ice cream, what fraction chose hot fudge as a topping?
Some values of the linear function are shown in the table above. What is the value of ?
Some values of the linear function are shown in the table above. What is the value of ?
What is the solution set of the equation above?
What is the solution set of the equation above?
A gear ratio r:s is the ratio of the number of teeth of two connected gears. The ratio of the number of revolutions per minute (rpm) of two gear wheels is s:r. In the diagram below, Gear A is turned by a motor. The turning of Gear A causes Gears B and C to turn as well.
If Gear A is rotated by the motor at a rate of 100 rpm, what is the number of revolutions per minute for Gear C?
The number of teeth has an inverse relationship with revolutions per minute (rpm) when two gears are mashed. Two quantities are considered to be in inverse proportion when they are related to one another in this way, that Two quantities are considered to be in inverse proportion when they are related to one another when a rise in one quantity causes a reduction in the other and vice versa. The sum of the two provided quantities equals a constant amount in inverse proportion. The inverse proportion formula can establish a relationship between two inversely proportional quantities. Assume that x decreases when y increases and vice versa for the two numbers, x and y. Example: The relationship between time and speed is inverse. The time it takes us to travel a certain distance lowers as our speed rises. Using speed as y and time as x, where y and x are inversely proportional, the formula is written as y = k/x.s, when a rise in one quantity causes a reduction in the other and vice versa. The sum of the two provided quantities equals a constant amount in inverse proportion. The inverse proportion formula can establish a relationship between two inversely proportional quantities. Assume that x decreases when y increases and vice versa for the two numbers, x and y. Example: The relationship between time and speed is inverse. The time it takes us to travel a certain distance lowers as our speed rises. Using speed as y and time as x, y, x are inversely proportional and are technically represented as inverse proportion formula. The inverse proportional formula is written as,
y = k/x
A gear ratio r:s is the ratio of the number of teeth of two connected gears. The ratio of the number of revolutions per minute (rpm) of two gear wheels is s:r. In the diagram below, Gear A is turned by a motor. The turning of Gear A causes Gears B and C to turn as well.
If Gear A is rotated by the motor at a rate of 100 rpm, what is the number of revolutions per minute for Gear C?
The number of teeth has an inverse relationship with revolutions per minute (rpm) when two gears are mashed. Two quantities are considered to be in inverse proportion when they are related to one another in this way, that Two quantities are considered to be in inverse proportion when they are related to one another when a rise in one quantity causes a reduction in the other and vice versa. The sum of the two provided quantities equals a constant amount in inverse proportion. The inverse proportion formula can establish a relationship between two inversely proportional quantities. Assume that x decreases when y increases and vice versa for the two numbers, x and y. Example: The relationship between time and speed is inverse. The time it takes us to travel a certain distance lowers as our speed rises. Using speed as y and time as x, where y and x are inversely proportional, the formula is written as y = k/x.s, when a rise in one quantity causes a reduction in the other and vice versa. The sum of the two provided quantities equals a constant amount in inverse proportion. The inverse proportion formula can establish a relationship between two inversely proportional quantities. Assume that x decreases when y increases and vice versa for the two numbers, x and y. Example: The relationship between time and speed is inverse. The time it takes us to travel a certain distance lowers as our speed rises. Using speed as y and time as x, y, x are inversely proportional and are technically represented as inverse proportion formula. The inverse proportional formula is written as,
y = k/x