To determine the ratio of the number of dead males to dead females by 2000, we need to calculate the number of individuals no longer alive since the start of the study in 1980 until 2000. The initial number of males and females tracked was 1000 each.
From the data for the year 2000:
The ratio of dead males to dead females is calculated as:
\( \frac{457}{461} \) or approximately 71:69 after simplifying.
Thus, in 2000, the ratio of the number of dead males to dead females is 71 : 69.
To determine how many people aged between 30 and 40 in 1980 survived until 2010, we examine the survival data provided for each age group over the years:
The two relevant bars are for males and females aged 60 to less than 70 in 2010:
Total surviving individuals in 2010 from the initial group aged 30 to less than 40 in 1980: 90 males + 100 females = 190 individuals.
Therefore, the correct answer is: 190.
To find the number of individuals who were under 30 years old in 1980 and survived until 2020, we need to analyze the provided data accurately. Initially, we have 1000 males and 1000 females, distributed in four age groups of 250 each. Given this distribution, the combined total of individuals under 30 in 1980 is:
This gives us a total of 250 + 250 + 250 + 250 = 1000 individuals under 30 in 1980. According to the study's figures, we examine the age group transitions across the years leading up to 2020. By analyzing the data from the image included in the problem, we identify age group survival to 2020.
From the 2020 data break-down, the individuals who fit the criteria of having been below 30 in 1980 (<30 years old) must now be between 50 to below 60 years old for those initially between 20 to below 30 and 40 to below 50 years old for those who were initially between 10 to less than 20. Hence, from the blue and pink bars specified in the study:
Thus, the total survivors who were below 30 in 1980 are calculated as follows: 200 + 60 + 140 + 70 = 470 individuals.
Therefore, 470 individuals who were less than 30 in 1980 survived until 2020.
Based on the given data, we need to calculate how many males, who were aged 20 to less than 30 in 1980, died between 2000 and 2010. Here's how to solve it step by step:
The calculated number fits perfectly within the specified range of 40 to 40, confirming its accuracy.
Year | Age Group Reference | Males Alive | Females Alive |
---|---|---|---|
1980 | 20-30 | 250 | 250 |
1990 | 30-40 | 240 | 240 |
2000 | 40-50 | 220 | 230 |
2010 | 50-60 | 200 | 210 |
2020 | 60-70 | 140 | 180 |
To solve the problem, first identify the relevant cohort of females: those in the 20 to 30 age range in 1980. The number was initially 250 as per the table.
Tracking those same females:
Here, the difference between the number of females aged 50-60 in 2010 and those aged 60-70 in 2020 gives deaths between ages 50 and 60.
Females aged 60-70 in 2020: 180
Females that survived from 50-60 in 2010 to 60-70 in 2020: 180
Thus, the number of females who died between the ages of 50 and 60: 210 - 180 = 30
This value, 30, fits the given range (30,30).
Number of children in six different classes are given below. Represent the data on a bar graph.
(a) How would you choose a scale?
(b) Answer the following questions:
(i) Which class has the maximum number of children? And the minimum?
(ii) Find the ratio of students of class sixth to the students of class eight.
When $10^{100}$ is divided by 7, the remainder is ?