24 and an -Tan-1 tinc the explicie tormula for the recursive seguence seque

Q: funntion if fi2-2' = n'+1 Q2. Deteme whether the is one- one

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Q: Ix-51>7* O x>7, x 12, x 12 No Solotion

A: We have to solve the inequality

Q: 17. Expand using Pascal's Triangle or the Binomial Theorem. Be sure to show the setup. Then,…

A:

Q: in an arithmetic progession the 17th term is 3 times the 6th term. if the 11th term is 63, what is…

A: nth term of the arithmetic progression is an=a+(n-1)d where a is the first term and d is the common…

Q: 3. 3メ+ 2 Evaluate (3メナリメ+2 -2 technique and provide th used.

A:

Q: 48 1S 21, 27, . S. 1.5, 2.25, 3, 3.75, ... 6. 7, 0,-7,-14, ... Recursive: Recursive: Explicit:…

A: As per guideline we have to solve one question

Q: Classify the 3-5cy IC

A:

Q: 2. Use the fractal pattern to write the recursive and explicit formula. a. What is the patterm? List…

A: Since you have posted a question with multiple sub-parts, we will solve the first three sub-parts…

Q: Starting from a single bläčk êquilater triangle: 1. Let S be the number of black triangles in Step…

A: Here we count the number of steps and number of black traingle in each step and then find the S(n).

Q: Asequence is defined recursively Write the first five terms. a, = - 3 :

A: a1 = -3 a2 = 2 - 3 = -1 a3 = 3 - 1 = 2

Q: nula for each recursive formula an 8. a1 = -8 an = an - 1-3 %3D

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Q: Find the recursive formula. 24, 30, 36, 42, ... a1 %3D an = an - 1+ %3D

A: Recall: How we can find Recursive Formula : A recursive sequence is a sequence in which terms are…

Q: 2)Let an = 2 ) 3/ Write the first 5 terms

A: Here we have kth  term is ak=213k-1 ....................(1)  Here we have to find the first five…

Q: Example 14. X of 20 terms was found to be 35. But afterwards it was detected that two terms 42 and…

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Q: indirect proof? of that can only use num

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Q: Prove the identity. =−1sin2xtan2xsin2x Note that each Statement must be based on a Rule chosen from…

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Q: a mathematical expression for each. 1. Carlo's age in 15 years B. a to be by a then write a

A: NOTE: As per our guidelines, I have solved the first problem in the picture. If you want the answers…

Q: Show that if p + q, then the formula: (1)* - 1 A fulfills the recursion formula - A -p. Ass +a A-1,…

A: The given formula is  Ak=qpk-1qpa+b-1. Consider,…

Q: 1.) Predict the next term 2, 0, -18, -64, -150, -288,- 490

A: Note: according to our guidelines we can answer only first question

Q: Suppose a city's population is 740,000. If the population grows by 12,620 per year, find the…

A:

Q: (b) Suppose you have another book whose ISBN is partially erased so that you can't read the fifth…

A: b) Given there is a book whose ISBN is partially erased so that fifth digit cannot be read. ISBN:…

Q: Date 262 Find tue minimugn to the consfraint of n?¢4y?-2n+8y -7=0

A: 5.2 We need to find the min of x2+4y2-2x+8y. Subject to constrain x+2y-7=0 Let f(x, y)=x2+4y2-2x+8y…

Q: 9. Use fix) = 3-4 and gix)-5-2' to evaluate the expressions in simplitied form: * (g )

A: We have the given functions as f(x)=3x-4g(x)=5-2x3   We have to find (a) f∘g(x) (b) g∘f(x)

Q: liverges. Can this happen if one of nt?

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Q: + 00 sequence ĭ In(?) is

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Q: If Pn denotes the predicted number of speeding tickets during the year 2012 + n, then Write the…

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Q: Vrite a recursive definition for the explicit formula. An (5) (n- 1) + 12 ai An = a(n-1)||

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Q: recursive formula for each 7. 3, 5, 7.... 10. 0.2, 0.5, 0.8,..

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Q: third by a fourth power. 8. (Brahmagupta, 7th century A.D.) When eggs in a basket are removed 2, 3,…

A: We use basic module formula here According to the question and then take lcm of all the possible…

Q: th Find the 66 term of the following arithmetic se 2, 10, 18, 26, ..

A: Given : 2 , 10 , 18 , 26 , ....... n = 66

Q: Find the 10th term in the 15th row of Pascal's triangle.

A: We will find out the required term .

Q: and a3= Recursive : an=an-lor I-udo'b=ub: oilldag

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Q: Araph of th

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Q: If an = -1+ 8(-1)", list the first five terms of an, starting with n = 1: {a1, a2, a3, a4, az} =U

A: We have to find the term

Q: 1.5, 2.25, 3, 3.75, ... Recursive: Explicit:

A: Given the arithmetic sequence, 1.5, 2.25, 3, 3.75, ... Here, the first term is 1.5 and to get each…

Q: The first term of the AP is p and the common difference is q then find its 10th term

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Q: Find the recursive formula. 13) 17, 15, 13, 11, ..

A: Note - Acc to Bartleby guidelines, we are supposed to do only one question . If u want more to be…

Q: 10. Find the 8th term in the 13th row of Pascal's triangle. Show your work here:

A:

Q: Write an explicit formula for the recur an = a(n-1) - 0.8; a = 1.6 )(n – 1) an

A: So in this we have to apply the standards to change into explicit form, I'm providing hand written…

Q: 7) Express 55C13+55C₁4 as a single term from Pascal's triangle.

A: 8

Q: The X numbers may be defined recursively by X, = 0, X = 2 and X, = (Xn-2)² + 2X,-1 a) Please find…

A: Part( a):   First write the formula for Xn , and calculate the further value:

Q: Q:2. Find the inverse funetion of f1) = 13 ,1-12 21+15 手() -

A:

Q: Expand (2r- 3) using Pascal's Triangle.

A: Expand (2x - 3)3 using Pascal triangle. According pascal triangle we use n value and take row of…

Q: If Rita receives $63.90 interest for a deposit earning 6% simple interest for 150 days. What is the…

A:

Q: 6. 7, 0, -7, –14, . wwww Recursive: Explicit:

A: Given sequence,  7,0,-7,-14,... Which is a arithmetic sequence with common difference -7.…

Percentage

A percentage is a number indicated as a fraction of 100. It is a dimensionless number often expressed using the symbol %.

Algebraic Expressions

In mathematics, an algebraic expression consists of constant(s), variable(s), and mathematical operators. It is made up of terms.

Numbers

Numbers are some measures used for counting. They can be compared one with another to know its position in the number line and determine which one is greater or lesser than the other.

Subtraction

Before we begin to understand the subtraction of algebraic expressions, we need to list out a few things that form the basis of algebra.

Addition

Before we begin to understand the addition of algebraic expressions, we need to list out a few things that form the basis of algebra.