Which of the following is the largest? A) |5-4 B) |2-5 C) |-2-5 D) 5-2-|2-5

Q: Suppose that E and F are points on the number line. If EF = 20 and Elies at 4, where could F be…

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Q: 8. Stay whether the triangles can be proven congruent if possible by SSS or SAS. Include a…

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Q: Suppose that Y and Z are points on the number line. If YZ = 11 and Y lies at , where could Z be…

A: Given query is to find the location of Z

Q: a) Find C and k that show 8x? + 5× is O(x?). Show your algebra reasons. b) Use proof by…

A:

Q: 4.In AABC, BX bisects ZABC. a. If AB= 10, BC = 8 and AC = 12, find AX and XC. b. If AX= 5, XC = 7,…

A: We will solve the given questions of the given triangle ABC  in the following step.

Q: When writing a proof of the segment addition postulate where AB = 18, substitution can be used to…

A: This is a basic segment addition question

Q: If a, bEZ such that a b then the numbers a and b are called relatively prime numbers if ged (a, b)…

A: True

Q: 9. Use the given plan to write a two-column proof of the Symmetric Property of Congruence. Given: AB…

A: This question is related to geometry. Solve in step 2.

Q: 9. Using the notation of the previous problem, prove that for sets A, B, C, DE P(X) AAB = CAD → AAC…

A: First we take forward part and take an element in A∆C and show that it is in B∆D and then take…

Q: Which undefined geometric term is described as an infinite set of points that has length but not…

A: Line is an undefined geometric term which is described as infinite set of points that has length but…

Q: Label the special right triangles with the correct "n" rules. 30 45 :: n : n/2 :: n/3 :: 2n

A: Solution:The special right triangles To label the correct n rules.

Q: E

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Q: Suppose that a and b are two numbers with this property: for anv e va it is true that azb. Prove a =…

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Q: 3 10. Show that R² span

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Q: Which pair of triangles does not attempt to prove congruency by stating that all three angles are…

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Q: 5. a. Show 3 ÷ using hexagons. (Hint: what shape is 1/6? How many of that shape fit in to 3…

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Q: Find, If possible, A + B, A- B, 2A, 2A - B, and B +A. (If not possible, enter IMPOSSIBLE In any…

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Q: The set of all numbers in the form a + bi is called the set of_______ numbers. If b ≠ 0, then the…

A:

Q: 1. Use a two-column proof to prove the equivalence below -(P V-Q) v (-PA-Q) = ¬P

A: We will use basic equivalence laws of logic

Q: O cf AandB are subsets of X such that A=R 3. then fiA = {cB but the converse is not tiug

A: Let A and B be subset of X and  let f be function from A to X If A=B => f(A)=f(B)   taking both…

Q: Prove that R(5, 5) < 50.

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Q: What congruency postulate proves the triangles congruency? O SAS OASA OSS O AAS

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Q: . Use a two-column proof to prove the equivalence below -(PV-Q) v (-P A-Q) = ¬P

A:

Q: Let c, a, B be nonzero real numbers such thatc + B. Find a given that

A: This question is taken from the series and sequences in which we have to find the value of the alpha…

Q: 7. . nonagon, a = 27.5 in., s = 20 in. %3D %3D 2475 in.2 O dodecagon 26

A: Formula: Area of polygon: A=(p×a)/2 Where, p=Sn a-apethom n-number of sides

Q: Given the set The B= (– 4,7]N ( –1, 10) – {7}· supremum of B is

A: Introduction: In mathematical analysis, the infimum and supremum are concepts that generalize the…

Q: Show that if a, b are real numbers then: |a| + |b| > |a + b|

A: If a,b are real numbers, then  PT a+b≥a+b Proof: Let a,b∈ℝ Let a and b denote the absolute value of…

Q: how did the y' and 2y' apearred out of no where in line 7

A:

Q: ssnip

A: Given: B=abcd A=1234 AB=BA AB=1234abcd     =1×a+c×21×b+2×d3×a+4×c3×b+4×d     =a+2cb+2d3a+4c3b+4d

Q: In ANOP, NP is extended through point P to point Q, mZOPQ = (6x – 15)°, m/PNO = (2x + 18)°, and…

A: We have to find x

Q: The supremum of the set S={1- (-1)". :neN is a) 1 b) 0 c) п d) 2

A: The given set is  S=1--1nn:n∈ℕ The elements of the set can be listed by putting different values of…

Q: Prove that if n is a natural numbers grater than 1, then ni +1 is odd.

A:

Q: 5. IS the following statement TRUE or FALSE? If the statement is true, prove it, and it is false,…

A: Introduction: The biggest integer function (also known as the floor function) .:R→Z of a real number…

Q: Prove the given statement: The sum of the squares of two odd integers cannot be a perfect square.

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Q: In ANOP, NP is extended through point P to point Q, mZNOP= (3x + 8)°, MZPNO = (2x + 9)°, and mZOPQ =…

A: To find the value of x

Q: 7. Minh says that the rectangle on the left in Fig- ure 11.12 is larger than the one on the right,…

A: Given,According to Minh, red rectangle is larger. According to Sequoia, green rectangle is larger.

Q: Prove in any Pythagorean triple (a, b, c) that either a or b is divisible by 3 and one of a, b, c is…

A: A Pythagorean triple is three numbers a,b,c such that a2+b2=c2. Also if a,b,c is a Pythagorean…

Q: In (R, Tst), if b – a > 2, then U-1[a +, b – is not closed. Select one: True False

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Q: If i and i are in R™, then –i is in span {ū, 3}. |

A:

Q: If A = {x E N x is odd, x <,7pw many SUBSETS of Acontain no even numbers?

A: If a set contains ‘n’ elements, then the number of subsets of the set is 2n.

Q: If A ABC I A DEF, what Correspon.ding parts are congrient

A:

Q: in how many ways can the numbers 1,2,3,4,5,6,7 be arranged so that  a. 1 and 7 are adjacent? b. 1…

A: a) If 1 and 7 are adjacent then we consider 1,7 as one number.  It can be 17 or 71. 2 ways. When 1,7…

Q: 8. What additional piece is needed to prove ABCD is a square

A: Given, A parallelogram ABCD  with AB = 5  We have to find the additional information required for to…

Q: Show that for any neZ, n is either n= 4k n= 4ktI or n=Yk+2 n=4 K+3 or

A: Given below the detailed solution

Q: 1. Show that the set of integers S = {a² + b2 : a, b € Z} that can be respresented as the sum of two…

A: See the details below.

Q: 2. Use prove by contrapositive to show that: (For real numbers a, b, c) If (a – b)² + (b – c)² + (c-…

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Q: 3) Given: MN||PO; LM = 20 Prove: MP||N0 M.

A:

Linear Algebra

In mathematics, problems can be solved by the arithmetic operators like addition, subtraction, multiplication, and division. In algebra, we represent the numbers by any letter called a variable. If these variables are of degree 1, then it is studied under linear algebra. The first-degree equations involving algebraic expressions are called linear equations. That is, if you represent it by drawing a graph you will get a straight line.