A. In the experiment, The molar volume of a gas. Mg (s) + 2HCl (aq) = MgCl2 (aq) + H2 (g), the magnesium ribbon was dissolved in hydrochloric acid, a monoprotic acid, to produce H2 gas. If phosphoric acic, a triprotic acid, were used to react with the magnesium rather than hydrochloric acid, does that affect the amount of H2 gas produced?. Write balanced equations for the reaction og Mg with 1) HCl and 2) phosphoric acid to help explain your answer.
B. In this experiment, Mg (s) + 2HCl (aq) = MgCl2 (aq) + H2 (g), you injected 5 ml of HCl into the flask and immediately pulled back the plunger to its original position. Explain (a) why this latter action was done and (b) if the plunger weren't pulled back to its original position, how would this affect the subsequent molar volume calculation (say, under STP condictions). Answer this question by stating the molar volume calculation would be higher, lower, or not affected, and proide a plausible explanation for your choice.
In: Chemistry
In a controlled experiment, it takes 3700 J to melt the amount of metal that is in a weld bead with a cross-sectional area of 6.0 mm2 that is 150.0 mm long. (a) Using Table 28.2, what is the most likely metal? (b) If the heat transfer factor is 0.85 and the melting factor is 0.55 for a welding process, how much heat must be generated at the welding source to accomplish the weld?
In: Mechanical Engineering
An article in Journal of Structural Engineering presents the results of an experiment that evaluated a standard method for estimating the brace force for a truss. In a sample of 360 short test trusses the method underestimated the force for 45 of them, and in a sample of 400 long test trusses, the method underestimated the force for 60 of them. Find a 95% confidence interval for the difference between the underestimation rates for long and short trusses.
In: Statistics and Probability
An experiment was conducted to test the effect of a new drug on a viral infection. After the infection was induced in 100 mice, the mice were randomly split into two groups of 50. The first group, the control group, received no treatment for the infection, and the second group received the drug. After a 30-day period, the proportions of survivors, p?1 and p?2, in the two groups were found to be 0.32 and 0.60, respectively.
(a) Is there sufficient evidence to indicate that the drug is
effective in treating the viral infection? Use ? =
0.05.
State the null and alternative hypotheses.
H0: (p1 ? p2) ? 0 versus Ha: (p1 ? p2) = 0H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) ? 0 H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) > 0H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) < 0H0: (p1 ? p2) < 0 versus Ha: (p1 ? p2) > 0
Find the test statistic and rejection region. (Round your answers
to two decimal places. If the test is one-tailed, enter NONE for
the unused region.)
| test statistic | z = |
| rejection region | z > |
| z < |
State your conclusion.
H0 is rejected. There is sufficient evidence to indicate that the drug is effective in treating the viral infection.H0 is not rejected. There is insufficient evidence to indicate that the drug is effective in treating the viral infection. H0 is not rejected. There is sufficient evidence to indicate that the drug is effective in treating the viral infection.H0 is rejected. There is insufficient evidence to indicate that the drug is effective in treating the viral infection.
(b) Use a 95% confidence interval to estimate the actual difference
(p1 ? p2) in the survival
rates for the treated versus the control groups. (Round your
answers to two decimal places.)
to
In: Statistics and Probability
In: Statistics and Probability
An experiment was conducted to test the effect of a new drug on a viral infection. After the infection was induced in 100 mice, the mice were randomly split into two groups of 50. The first group, the control group, received no treatment for the infection, and the second group received the drug. After a 30-day period, the proportions of survivors, p?1 and p?2, in the two groups were found to be 0.36 and 0.64, respectively.
(a) Is there sufficient evidence to indicate that the drug is effective in treating the viral infection? Use ? = 0.05.
State the null and alternative hypotheses.
H0: (p1 ? p2) < 0 versus Ha: (p1 ? p2) > 0
H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) < 0
H0: (p1 ? p2) ? 0 versus Ha: (p1 ? p2) = 0
H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) ? 0
H0: (p1 ? p2) = 0 versus Ha: (p1 ? p2) > 0
Find the test statistic and rejection region. (Round your answers to two decimal places. If the test is one-tailed, enter NONE for the unused region.)
test statistic: z =
rejection region: z >, z <
State your conclusion.
H0 is not rejected. There is insufficient evidence to indicate that the drug is effective in treating the viral infection.
H0 is rejected. There is sufficient evidence to indicate that the drug is effective in treating the viral infection.
H0 is not rejected. There is sufficient evidence to indicate that the drug is effective in treating the viral infection.
H0 is rejected. There is insufficient evidence to indicate that the drug is effective in treating the viral infection.
(b) Use a 95% confidence interval to estimate the actual difference (p1 ? p2) in the survival rates for the treated versus the control groups. (Round your answers to two decimal places.)
_____ to _____
You may need to use the appropriate appendix table or technology to answer this question.
In: Statistics and Probability
Density of plastic
Your challenge in this experiment is to determine the density of
a mystery plastic, using two different step-by-step procedures. For
sufficient error analysis, each method should be completed at least
twice (e.g., Method A: Trial #1 & Trial #2; Method B: Trial #1
& Trial #2).
The plastic is in the form of small (~1 cm), irregularly shaped
pieces. You will have access to several pieces of the plastic. The
irregular shapes mean that it will not be possible to calculate the
volume of the pieces by measuring their dimensions. In addition to
the normal chemistry laboratory equipment and water, there will be
methanol and ethylene glycol available in the lab this week.
My question is
Write two detailed, step-by-step procedures that use different ways to determine the density of the plastic.
In: Chemistry
In a hurry to complete the experiment, Joseph failed to calibrate the spectrophotometer. As a result, all absorbance values for the standard solutions that are measured and recorded are too high. How will this affect the following for the Test Solutions in Parts B and C? a: will the equilibrium concentrations of FeNCS2+ be too high, too low, or unaffected? Explain b: Will the equilibrium concentrations of Fe3+ be too high, too low, or unaffected? Explain. c: Will the calculated equilibrium constants be too high, too low, or unaffected? Explain
In: Chemistry
An Excel ANOVA table that summarizes the results of an experiment to assess the effects of ambient noise level and plant location on worker productivity.
|
Source of Variation |
SS |
df |
MS |
F |
P-value |
F crit |
||||||||||||||||||
|
Plant location |
3.0075 |
3 |
1.0025 |
2.561 |
0.1199 |
3.862 |
||||||||||||||||||
|
Noise level |
8.4075 |
3 |
2.8025 |
7.160 |
0.0093 |
3.863 |
||||||||||||||||||
|
Error |
3.5225 |
9 |
0.3914 |
|||||||||||||||||||||
|
Total |
14.9375 |
|||||||||||||||||||||||
In: Statistics and Probability
An experiment was conducted to test the effect of a new drug on a viral infection. After the infection was induced in 100 mice, the mice were randomly split into two groups of 50. The first group, the control group, received no treatment for the infection, and the second group received the drug. After a 30-day period, the proportions of survivors, p̂1 and p̂2, in the two groups were found to be 0.38 and 0.62, respectively.
(a) Find the test statistic and rejection region. (Round your answers to two decimal places. If the test is one-tailed, enter NONE for the unused region.)
(b) Use a 95% confidence interval to estimate the actual difference (p1 − p2) in the survival rates for the treated versus the control groups. (Round your answers to two decimal places.)
In: Statistics and Probability