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Turnips are an inferior good. A rise in the price of turnips, all other factors remaining the same,
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Part 1
A.
increases the supply of turnips.
B.
increases the quantity demanded of turnips.
Your answer is not correct.
C.
increases the quantity supplied of turnips.
This is the correct answer.
D.
decreases the quantity supplied of turnips.
E.
decreases the demand for turnips.
The normal boiling point of C6H5Br is 156.15 celsius . Using Trouton’s Rule find the
vapor pressure at 100 Celsius and compare with the observed value of 141.1 mm Hg.
1. The owner of a theme park would like to know the average amount of time visitors spend there. To do this, he asked 25 of them and found out that they stayed for an average of 123.5 minutes with a standard deviation of 10.5 minutes. With a confidence level of 95 percent, determine the confidence interval estimate of the population mean.
An election is contested by five candidates. The candidates are numbered 1 to 5 and a voting is done by marking the candidate number in a ballot paper. Write a C++ program to read the ballot and count the votes cast for each candidate using an array variable count. In case, a number read is outside the range 1 to 5 the ballot should be considered as a 'spoilt ballot', and the program should also count the number of spoilt ballots
An election is contested by five candidates. The candidates are numbered 1 to 5 and a voting is done by marking the candidate number in a ballot paper. Write a C++ program to read the ballot and count the votes cast for each candidate using an array variable count. In case, a number read is outside the range 1 to 5 the ballot should be considered as a 'spoilt ballot', and the program should also count the number of spoilt ballots
Calculate the pH of the following acid or base.
- A 0.010 M HCl solution
pOH =
pH =
- A 0.010 M HCl solution
pOH =
pH =
Three masses arranged as shown on the right where 𝑚𝐴 = 2.00 [kg], 𝑚𝐵 = 1.00 [kg], and 𝑚𝐶 = 3.00 [kg]. What is the location of the center of mass?
Suppose we wish to test Ho: µ = 47 versus Ha: µ > 47. What will result if we conclude that the mean is greater than 47 when its true value is really 52?
Q: Suppose a dataset has 8500 email collection. Among 8500 emails, 4000 emails are not-spam and remaining are spam emails. The word “dating” is used as a feature, whose frequency/count in spam emails are 310 and 106 in not-spam emails. You have to compute two probabilities using bayes theorem, only knowing it contains the word “dating”.
First: Probability of an email being spam? Second: Probability of an email being not spam?
