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How will you find the perpendicular bisector points in Taxicab geomety?
Is there any formula?
Please do the needful.
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John Doe works for a packaging company. One day, he received five different orders and accidentally mixed up the addresses. So he applied address labels randomly on the packages.What is the probability that exactly four packages were correctly labeled?
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Find the period of the following functions
a)f(x) = sin 4x + cos 4x,
b)g(x) = |sin 4x| + |cos 4x|,
c)h(x) = sin 4x + cos 6x.
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One travels company flies three kinds of airplanes: the Airbus 100, the Airbus 200, and the Airbus 300. Each plane is outfitted with tourist, economy, and first-class seats. The number of each kind of seat in the three types of planes is shown below. The second chart lists the number of reservations for its July flight to France. How many of each kind of plane should the company fly to fill all the seats?
Airbus A Airbus B Airbus C
Tourist 50 75 40
Economy 30 45 25
First Class 32 50 30
Category Number of reservations
Tourist Class 305
Economy Class 185
First Class 206
John takes a daily prescription composed of 8 units of A, 14 units of B, and 16 units of C. The generic drug capsules that contain these ingredients of each of these components is shown below. How many capsules of each drug should John take daily?
Generic I Generic II Generic III Requirements
A 2 1 3 8 units
B 3 2 5 14 units
C 2 4 2 16 units
Can you be more specific?
Here, we can find the percentage of 72 out of 49 only.
Am I right?
a) It is a fractional part. So, it is a periodic function.
b) Trigonometric function: It is also a periodic function.
c) Constant + or - Trig. function: Periodic function
d) Varibles +Trig : Non- periodic.
Is there any number which satisfy a^3+b^3=c^3?
Where a,b,c are not equal to 0.
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The positive integers a, b are such that 15a + 16b and 16a - 15b areboth squares of positive integers. What is the least possible value thatcan be taken on by the smaller of these two squares?
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Here, we have to take a = g = -32 feet/sec. Right?
An example of a function on a closed interval which satisfies a conclusion of the mean value theorem, but not the hypothesis.
f(x) = (1/2)x^2 x =3
4 x = 3 in a closed interval [2,4]
Please help me.
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An acrobat is shot out of a cannon and lands in a safety net that is 10 feet above the ground. Before being shot out of the cannon, she was 4 feet above the ground. She left the cannon with an initial upward velocity of 50 feet per second. Find the time t (in seconds) it takes for her to reach the net. Explain why only one of the two solutions is reasonable.
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Non smooth function???
Can you give me an example?
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Is anyother function except peicewise function?
Are you sure?
I think it doesn't satisfy the conclusion.
Right?
Give an example of a function on a closed interval which satisfies the conclusion of the Mean Value Theorem, but not the hypothesis.
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Mean value theorem for derivatives.
Please help me with that.....
Give an example of a function on a closed interval which satisfies the conclusion of the Mean Value Theorem, but not the hypothesis.
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Problem:
6 marbles( Green, Blue , Red, Yellow, Orange and Purple) in a bag and throughly mixing them up and with replacement find the probability of getting Green and Blue?
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1. An urn contains 40 balls numbered 1 through 40. Suppose that numbers 1 through 10 are considered "lucky." Two balls are drawn from the urn without replacement. Find the probability that
(a) both balls drawn are "lucky";
(b) neither ball drawn is "lucky";
(c) at least one of the balls drawn is "lucky";
(d)exactly one of the balls drawn is "lucky."
2.If a man having a batting average of 0.40 comes to bat 5 times in a game, what is the probability that he will get
(a) exactly 2 hits;
(b) less than 2 hits?
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Hi all,
Can anyone help me with these problems?
Please!!!!!!!!!!!!!!!!!!
1. In a single throw of two dice, what is the probability that neither a doublet nor a 7 will appear?
2.Seven dice are rolled. Calling a 5 or 6 a success, find the probability of getting
(a) exactly 4 successes;
(b) at most 4 successes.
3. If a die is thrown repeatedly, what is the probability that a 6 is obtained before a 1 turns up?
4.A coin is tossed repeatedly. Find the probability that the fourth head appears on the eleventh toss.
5.Four statisticians arrange to meet at the Grand Hotel in Paris. It happens that there are 4 hotels with that name in the city. What is the probability that all the statisticians will choose different hotels?
6.A family has 6 children. Find the probability that there are fewer boys than girls. Assume that the probability of the birth of either sex is ½.
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