Explanation:
It emphasizes society and employs terms like "anti-social actions" and "shared joy."
Explanation:
There are 38 people in total (29 + 9) that enjoy reading and/or watching television. The range of individuals who neither enjoy reading nor watching television must be as follows because we are unsure if there is any crossover between these two interests.
Total population (48) minus those who enjoy reading and/or watching television (38) = 10
48 persons total minus the minimum number of people who simply enjoy reading (29) = 19
Explanation:
The devaluation of marriage, the notion of renewability, and any potential negative impacts of renewability are the main points of this defense.
Explanation:
It clarifies that this would only be effective "if" people were interested in important subjects and considers how larger turnouts might affect democracy.
Explanation:
8 people don't have either a mobile phone or a laptop, which leaves 32 people with either one, the other, or both. The equation is: Given that x is the proportion of individuals who possess both,
(24 – x) + x + (18 – x) = 32
24 + 18 – x = 32
24 + 18 = 32 + x
42 – 32 = x
10 = x
Explanation:
The right response is "No," as 10/21 is less likely than the original likelihood of 1/2.
Explanation:
Total number of people who were asked: 4 + 5 + 4 + 7 + 2 + 1 = 23
Explanation:
On Saturday, there is a 70% chance of a moderate temperature (30 percent chance of extreme temperature is equivalent to 70 percent chance of moderate temperature). Given that there is a 50% chance of a moderate temperature on Sunday, there is a 70% − 50% = 20% greater chance of a moderate temperature on Saturday.
Explanation:
Jack's chances of winning the toy of his choosing are 0.89 at Stall A and 0.05 at Stall B, meaning that Stall B offers a lower possibility of doing so.
Explanation:
Both routes have an equal success percentage, but Route A has a 60% probability of traffic congestion while Route B only has a 40% chance.
Explanation:
If someone's probability of having blue eyes is b and their likelihood of being smart is c, then the likelihood that they are both smart and have blue eyes is c × b. Two smart people have a c × c chance of being together. Since b would be higher if there were more persons with blue eyes, the likelihood of c b would be higher than c × c.