Evaluate /s in" xdu by seduction formalu

Q: 22] calculate the number of combination and permutation of, 5 distinct objects taken 2 at time?

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Q: 3. Find the number of distinct permutations that can be formed your ID number.

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Q: How many different three-letter words (including nonsense words) can be formed such that the two…

A: The permutation can be used to find the number of ways by which a set of objects can be arranged…

Q: A catalog begins with three dlistinct letters +ollowed by four distinct nonzero digits. what is the…

A:

Q: prov

A: we have to prove ,  (xx)x=x(xx)

Q: Using Venn diagram, differentiate Permutation from Combination of "n" objects taken "r" at a time.

A: Introduction:-  Here we have to explain the difference between permutation and combination if we…

Q: 2. There are 5 different candidates for major in a city. In how man different orders can the names…

A: Given that Number of candidates are there for a major in a city=5 To find Number of different orders…

Q: 13 In how many ways can first 5 prizes be rewarded to 15 students if each student is entitled to…

A: total prizes = 5 students available =15

Q: SA

A: We will understand about the SAS and Donkey Theorem.  SAS :- SIDE-ANGLE-SIDE (SAS) theorem: If two…

Q: Prove: PAQ -QAP using inference rules

A: To Prove- P∧Q - Q∧P by using Inference Rules.     Rules Used-  Simplification: P∧Q∴P Conjunction:…

Q: At a certain university in Western Canada, 44% of all 1st-year students are registered an…

A:

Q: 5. Bayes' theorem provides a way to

A: #Bayes' theorem used in case of conditional probability i.e when prior probability of events are…

Q: How many subsets of S do not contain any upper case letters?

A: given set S=A,B,a,b,c,d,1,2,3,4 claim- to find how many subsets of Sdo not contain any upper case…

Q: 7 evaluate the Cauchy pri

A: Given,            ∫0∞1x6+1dx=

Q: what is divisibitly

A: To explain divisibility (among integers)

Q: in 3 three-credit classes in 1 four-credit class Din 1 three-credit class C in 1 four-credit class

A: Given A student receives the following grades, with an A worth 4 points,  B worth 3 points, C worth…

Q: Make a proof of validity using the method of indirect proof.

A: Proof of Validity is    (6)   d By Modus Tollens   {From (3) and (5)} (7)   a By Modus Tollens…

Q: A machine produces parts that are either good (80%), slightly defective (10%), or obviously…

A: Given Information: To find out the quality of the parts that make it through the inspection machine…

Q: Construct a formal proof of validity

A: Proving the given argument by using rules of inference.

Q: The Reverend minister of a church always insist that every member shake hands with every other…

A: Given: Number of person is, n=90. Number of times required handshake is 1 time. The objective is…

Q: Inductive reasoning of 1,8,27,64,125

A: 1,8,27,64,125 =13,23,33,43,53,63 and so on

Q: overview of symbolic theory in discrete math?

A: Symbolic Logic Symbolic logic is a way to represent logical expressions by using symbols and…

Q: How about the given condifions are 3 sets SLSU participated in the STRASUC 2022 , and was awarded…

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Q: List all the possible permutations of: GREET

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Q: What is Permutations Rule (when all of the items are different?

A: Introduction:Suppose there are n items; all the items are different from each other, that is, the…

Q: On February 20, 2004, the Ohio Bureau of Motor Vehiclesunveiled the state’s new license plate…

A: The license  plate contains 3 letters from A to Z followed by 4 digits from 0 to 9. Now all the…

Q: In how many ways 4 fruits (of any type) can be picked up from a basket of fruits containing 3 types:…

A: Given Information Basket contains 3 types of Fruits: Apples, Oranges and Pears 4 fruits is to be…

Q: Hind the derivitave of

A:

Q: these right?

A: “Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: - an hen n is integel

A:

Q: Determine whether the check digit of the ISBN-10 for this textbook (the eighth edition of Discrete…

A:

Q: 3. Explain the relationship among the three concepts: well ordered principle, induction, strong…

A: We know. Well ordered principle:  A set of numbers is known as well ordered when each of its…

Q: A person can order a new car with a choice of 7 possible colors, with or without air conditioning,…

A: Given  Possible colors of a new car =7 Choices  with or without air conditioning with or without…

Q: Evaluate: o S S dedydz ry O -1 - O 1 1/2 1/2

A:

Q: Suppose a professional basketball player historically makes 39% of his three-point field goals.…

A: When the variable of interest is categorical in nature, it indicates that we are dealing with the…

Q: is not ansered

A:

Q: Prove that VP irational, where Pia prime

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Q: Assume you are rolling two​ dice; the first one is​ red, and the second is green. Use a systematic…

A:

Q: There are 29 students in precalculus; in how many ways can students fill the Top five?

A: Permutation: A permutation is an arrangement of objects in a definite order.   Let n is the total…

Q: students be invited, then compute the number of ways undergraduate students are invited.

A: Here use combination

Q: That butt O the Colverse Coucergut Sealuence s not true Show is every the cauchy in qeueral

A:

Q: Find the number of distinguishable permutations of the letters in ASSOCIATIVE.

A:

Q: 18) rind fue indefinite inpagrel by ma uing tue Subs titel fion x=2Seco. af -de

A: The detailed solution is given below Thank you

Q: How many words can be formed by permutation of the letters of the word DEPRESSION such that each…

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Q: if fon if 3立

A:

Q: Meteorology is the study of stars, the moon, and other celestial bodies. O True O False

A: Use the definition of mateorology .

Q: Prove that commutativity hol

A: Let x,y∈V and  x=(x1,x2,x3,......xn-1,xn)        &       y=(y1,y2,y3,......yn-1,yn) Then we need…

Q: How many permutations of the 26 letters (English alphabet) do not contain any of the strings zero,…

A: Total number of permutations of 26 letters  (N) = 26! Number of permutations in which ZERO always…

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.