0. JX DXT Seeing Structure and Factoring Write each expression with fewer terms. Show or explain your reasoning. 1. 3 15 + 4 15-5 15 2. 3x + 4x-5x 3. 3(x-2) + 4(x-2)-5(x-2) 4. 3(x+6) + 4(}x+ 64)-5 (3x+6)

Q: 2 3 (25-x2) 2

A: Given:The integral is,

Q: 38 > -5x + 3 ≥ 18

A: Solving the inequality.

Q: 5. 2k2 - 11k + 15 6. 9 8. 3c2 + 2c- 16 9. 4

A:

Q: 3/8 x 2/7 enter prouct in simpilist form

A: to find the product of 38×27proceed as follows 38×27=384×27=34×17=328

Q: 34-5 2x+9

A: Given geometric figure is a parallelogram with opposite sides equal to each other. Then we get, 8x -…

Q: 10 8. A 10 -8 -6 -2 0 2 6 8 10 -2 -4 -8 -10 (7, -5) 2 (-1 5) 6. 4.

A: doing reflection and shifting

Q: х2 — 2х-15 x2 — х— 20

A: We have to evaluate the following limit: limit as x tends to 5, [(x2 - 2x - 15)/(x2 - x - 20)]

Q: 10,11,12 Written like 1,2,3 in x factor form

A:

Q: (x²y53 -5(8х + 6) Зx(5x2 + 2х-8)

A:

Q: Part 3 of 3 Use a table to find the product of (3x +4) (x+3x-2). How are the like terms in a ....…

A: The like terms are in the same row in the table

Q: 1. -5 m +7 3 OR - 2x > 10

A:

Q: 2で-7xー 21 = 0

A:

Q: 19 X²-25

A: Here we integrate the given function.

Q: 2. Expand by multiplying 'o) a) (3x+ 4)(2x - 2) b) (2x - 7)(-4x + 5) c) -4y(-4x -5y)

A: Given  a) (3x+4)(2x-2) Multiplying,  (3x+4)(2x-2) = (3x)(2x-2)+4(2x-2)…

Q: All of them

A:

Q: 6. (x465)² a²b5 3 a²f³ 7. 8. 9. 10. 24q³b6 -2a²b² -x5y8 (-x²)² 8 22/12/2

A: We can find the answers in the below steps.

Q: [A] = [ The size of [A] = -5 5 -1 10 4 3 1 -4 by

A:

Q: 6. (x²65)² a²b5 a²b³ 7. 8. 9. 24a³b6 -2a²b² 5,8 (-p₁²) ² 2)

A:

Q: 5. (8x-77) m (3x + 38) 7. 1- (13x - 21) (5x +75) m

A:

Q: 5b²(7 – 5x) – 4(7 – 5x) – 8b(7– 5x)

A:

Q: 2x 3 2/6=

A: Given query is to find the value of the expression.

Q: 13) 6k+7=6k+15 14) 7p-7=6p-2

A:

Q: 3 10х° -34х + 4 2x-4

A: We have to find the long  division

Q: ((6 – 9) - 3) + ((-8) +(-1) + 6)

A:

Q: 7. Vivian says that the expressions 5x + 10 + 3x – 12 and 2(4X– 1) are not equivalent because one…

A: No, we don't agree with Vivian and both the expression are equivalent

Q: 15 = - (4x +9) 2 3

A: Given equation is  15=2(4x+9)/3

Q: 2.)(-6)-(5(1-3)-6)-4+9)

A: The given equation is as  (-6)-(5((-3)-6)-(-4)+9)

Q: +10 교2-7+10 6x z2-7z+10

A:

Q: 15. 2x-5=-20 2x = –15 15 2.

A: In this given equation , find the value of 'x'.

Q: 6 3 A =| 12 -13 -16 -8] 16 10

A: Eigenvalue of a matrix A is determined by |A-λI|=0

Q: 13. ) -5 s 3x-8 < 6

A: 13.) given −5 ≤ 3x−8 &lt;6⇒ −5 +8 ≤ 3x &lt; 6+8⇒ 3 ≤ 3x &lt; 14 ⇒1 ≤ x &lt; 14/3

Q: Solve

A:

Q: 5/2 • 9/10 in simple form

A: The simpe form of 5/2 • 9/10  is,

Q: 6) 21k-84k2 + 15k- 60

A:

Q: 14) x4 - 4x2 • 3 = 0 INO

A:

Q: 12ポ-3x+62 3x+6 1. 170 4ズ-9x+18+ 27

A:

Q: 4. 133° (9x + 2) 2 m 6. (11x-47) (6x – 2) 8. (9x - 33)

A: Given query is to find the value of x.

Q: 5 ( 1.1x + 9 ) = 2 ( -6 - 0.1x )

A: First we solve the bracket and then we rearrange the equation. All the variable are arrange in one…

Q: standard form of  2-11x^2-8x+6x^2

A: We have to find the standard form of given polynomial.

Q: 4 1. Expand (2x - 3)* in descending powers of x and simplify your answer. 16x – 96x + 512x - 512r +…

A: The binomial expansion of a+bn is : a+bn=C0nanb0+C1nan-1b1+...+Cnna0bn Now, we need to find the…

Q: (3x + 6)° 41 (6x-5)° (7x-11)° (4x + 7)° 62°

A:

Q: Heading 1 Dictate 9) Express 4x2- 81 as the product of two binomial factors.

A:

Q: 6 8. 6x - 3y = 15 4x – 3y =-5

A:

Q: 15) -8(1 – 5k) = 26 + 6k

A: We can solve the problem by multi step process.

Q: 21. 2x1 4 X1 + 3x2 = 5 3x1 + 2x2 + 3x3 = 12 ||

A: The given system of equations is  2x1=4   ...(1)x1+3x2=5   ...(2)3x1+2x2+3x3=12  ...(3)

Q: 6) 21k -84k² + 15k- 60

A: 6) Given 21k3-84k2+15k-60 Now we have to factorise the given equation

Q: 6. у %3D — 2х5(3x* — 2х + 5)

A:

Q: 58 (16x + 22)" (5x-2) m 134 廾 3. 4. (7x- 1)- (9x + 2)- 133 125

A: Sorry we are able to answer of first three questions as per the policy. Please resubmit the other…

Q: 3x+13 6) S; (5x-1)(7x+2)

A: 6).  To evaluate: ∫3x+135x-17x+2dx Solution: Re-writing the integral using partial fraction…

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.