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Let $F_{i}$ be in the $i^{t h}$ Fibonacc number, and let n be any positive integer $\geq 3$
Prove that
$F_{n} = \frac{1}{4} (F_{n - 2} + F_{n} + F_{n + 2})$

Nannie Mack 2021-01-19

For each positive integer n, find the number of positive integers that are less than 210n which are odd multiples of three that are not multiples of five and are not multiples of seven. Justify your answer, which should be in terms of n.

Jaya Legge 2021-01-10

Use either the multiples method or the prime factors method to find the least common multiple of 12 and 28.
Note: Enter only the least common multiple as your answer.

smileycellist2 2021-01-08

Prove the following relations by Contradiction (Use rules. Don’t use truth table).
a) $[B \land (B \to C)] \to C$
b) $\neg (p \lor \neg (p \land q)) \to q$

mattgondek4 2021-01-05

Let $A_{2} A_{2}$ be the set of all multiples of 2 except for 2.2. Let $A_{3} A_{3}$ be the set of all multiples of 3 except for 3. And so on, so that $A_{n} A_{n}$ is the set of all multiples of nn except for n,n, for any $n \geq 2 . n \geq 2$ . Describe (in words) the set $A_{2} \cup A_{3} \cup A_{4} \cup \dots$

OlmekinjP 2021-01-04

Convert the following readings of pressureto kPa absolute, assuming that the barometer reads 760mm Hg: (a)90cm Hg gage; (b) 40cm Hg vacuum; (c) 100psig; (d) 8in Hg vacuumand (e) 76 in Hg gage. Thank you very much!

Burhan Hopper 2021-01-02

The rate of change of the volume of a snowball that is melting is proportional to the surface area of the snowball. Suppose the snowball is perfectly spherical. Then the volume (in centimeters cubed) of a ball of radius r centimeters is $\frac{4}{3} π r^{3}$ . The surface area is $4 π r^{2}$ .Set up the differential equation for how r is changing. Then, suppose that at time $t = 0$ minutes, the radius is 10 centimeters. After 5 minutes, the radius is 8 centimeters. At what time t will the snowball be completely melted.

aortiH 2021-01-02

Find a transformation from u,v space to x,y,z space that takes the triangle $U = [\begin{array}{cc} 0 & 0 \\ 1 & 0 \\ 0 & 1 \end{array}]$ to the triangle
$T = [(1, 0), - 2), (- 1, 2, 0), (1, 1, 2)]$

geduiwelh 2020-12-31

Advanced Math
Find the final form of the median and range for uniform distribution (0,1) for order statistics.

ka1leE 2020-12-31

Consider the following pseudocode function. function Crunch $(x i s \in R) if x \geq 100$ then return x/100 else return $x + C r u n c h (10 \cdot x)$ Compute Crunch(117).

Kyran Hudson 2020-12-30

A 5-card hand is dealt from a perfectly shuffled deck. Define the events: A: the hand is a four of a kind (all four cards of one rank plus a 5th card). B: at least one of the cards in the hand is an ace Are the events A and B independent?

sodni3 2020-12-28

Find the present value of$5436.22 due in four years and three months at 4% compounded annually.
a:$4601.56
b:$4592.55
c:$4646.90
d:$6422.27

illusiia 2020-12-28

Find the curvature K of the curve at the point $r (t) = e^{t} \cos t \cdot i + e^{t} \sin t \cdot j + e^{t} k, P (1, 0, 1)$

texelaare 2020-12-27

Advanced Math
If the height of a pyramid is increased by 60% and the length of an arm of a square is reduced by 35%, how much will the size of the pyramid increase or decrease?

remolatg 2020-12-25

Im confused on this question for Discrete Mathematics.
Let $A_{2}$ be the set of all multiples of 2 except for 2. Let $A_{3}$ be the set of all multiples of 3 except for 3. And so on, so that $A_{n}$ is the set of all multiples of n except for n, for any $n \geq 2$ . Describe (in words) the set $A_{2} \cup A_{3} \cup A_{4} \cup \dots$ .

chillywilly12a 2020-12-16

At a certain university 523 of the seniors are history majors or math majors(or both).There are 100 senior math majors, and 33 seniors are majoring in both history and math. How many seniors are majoring in history?

Yulia 2020-12-03

The equation above gives the monthly cost C, in dollars, to take care of k kittens and b bunnies. John has 3 kittens and 5 bunnies, and Jenny has 2 kittens and 3 bunnies. How much greater, in dollars, is Johns

sagnuhh 2020-12-03

MODULAR ARITHMATICS
Find two numbers a and b bewen 50 and 100 saticfies these conditions:
-The greatest common divisor of a and b is $3 (gcd (a, b) = 3)$
-The difference $b - a \geq 25$
Preform Euclids algotirhm on these two numbers. Find whole numbers x and y such that $3 = a x + b y$

amanf 2020-11-30

in Advanced Math
New Covid-19 patients arrive at the emergency room in Sultan Qaboos Hospital at a mean arrival rate of 18.8 patients per hour. Use Poisson distribution to compute the probability that at least three new patients will arrive at the emergency room within a 15-minute interval?

Tolnaio 2020-11-24

Draw the Hasse diagram representing the partial ordering {(a, b) | a divides b} on {1, 2, 3, 4, 6, 8, 12}.

Students pursuing advanced Math are constantly dealing with advanced Math equations that are mostly used in space engineering, programming, and construction of AI-based solutions that we can see daily as we are turning to automation that helps us to find the answers to our challenges. If it sounds overly complex with subjects like exponential growth and decay, don’t let advanced math problems frighten you because these must be approached through the lens of advanced Math questions and answers. Regardless if you are dealing with simple equations or more complex ones, just break things down into several chunks as it will help you to find the answers.

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