Provide and interpret a 93% confidence interval for the variable Savings Edit View Insert Format Tools Table 12pt v Paragraph | BIU 2 T² : In conclusion, we are 93% confident the variable "Savings" is between 2971.671 and 3084.666

Q: Graph the function, then identify the amplitudel and period. 2 2. f(x) = tan %3D

A: This solution is correct: Since the tangent curve doesn't have limits to its value, hence the…

Q: Are you sure this is right

A: Yes, the solution given is correct.

Q: is this fully simlified ?

A: Find the derivative of  f(x)=82x2+7

Q: it is not correct, can you try again

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Q: dy dx 키 8

A: dydx=-yxby variable seperable methoddyy=-dxx

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Q: This answer is incorrect, could you please attempt it again?

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Q: part c is not correct i

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Q: time reading

A: Follow the steps.

Q: Part C is incorrect, please help! So, that will probably mean parts D and E are also incorrect.

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Q: can this be done on paper?

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Q: The value of a should reflect the consequences of incorrectly rejecting H, if it is true True False

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Q: Explain why the Theorem of Pappus is useful.

A: To Explain: Why the Theorem of Pappus is useful.

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A: We need to draw the curve.

Q: what is the exact answer for gave

A: Given that,gt=51+t2We need to compute the average value gave of the function on the interval 0,7.

Q: What pattern can be seen in our surroundings?

A: There are many mathematical patterns in the surroundings.

Q: Both appear to be wrong

A: Both answer is wrong.  One silly mistake happen in addition.  Detail solution is given in next steps

Q: part D was marked as wrong

A: The mean is 65 and the standard deviation is 12.The sample size n is 41.

Q: could this be written on paper

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Q: scheme F(x): x is an actor G(x): x is a politician H(x): x is a person a: Ted Cruz b: the Zodiac…

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Q: It showed incorrect

A: From the provided information, Profit/Loss (x) Probability P(x) $40,000 0.06 $30,000 0.20…

Q: May i have this hand written

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Q: this is copied from chegg. Not even the same question

A: As per the question we are given a function as : f(x) = 4cos(x) And we have to find the maximum…