
This question compares the number of females affected by Japanese encephalitis in West Bengal with the number in Odisha, using the total cases and the male to female ratio given for each state. Let's work out the actual numbers first and then match them against the options.
Working out the actual female counts for both states shows West Bengal's figure is lower, and the shortfall comes out to exactly 28.6% of Odisha's count.
Therefore, the correct answer is 28.6% less.
This question asks for the average number of males affected by Japanese encephalitis across all five states, using the total cases and the male to female ratios given for each state. We first need the male count in every state before we can average them.
Only after breaking each state's total into its male and female parts using the given ratios, and summing the male parts, does the true average become clear.
Therefore, the correct answer is 20,600.
This question builds on the male counts for four of the five states, Odisha, West Bengal, Chhattisgarh, and Jharkhand, to work out the number of males affected in the rest of the country, and then the total for all of India. Let's calculate this step by step and check it against the options.
Adding the male counts of the four named states to the separately calculated "other states" figure gives the complete total asked for in the question.
Therefore, the correct answer is 1,40,880.
This question compares two separate averages built from the state data: the average number of males in Chhattisgarh, Jharkhand, and Andhra Pradesh, against the average number of females in West Bengal, Jharkhand, and Odisha. Let's compute both averages and then find the percentage difference.
Once both three state averages are calculated correctly, the male average turns out to be about 26% lower than the female average.
Therefore, the correct answer is 26.
This question asks what percentage of the total affected population, across all five states combined, is made up of females. We need the total number of females and the grand total of everyone affected.
Working out the combined female count and the combined overall total, then taking their ratio, gives the correct share.
Therefore, the correct answer is 37.6.