Factor 9x6 – 16y completely. First factor each term. 9x6 = (_)? 16y = (_)? Then use a2 – b² = (a – b)(a + b). Show your work. %3D 9x6 – 16y =

Q: Factor  4x2-25

A:

Q: Factor Completely: 9x2-y2 Multiply to check:

A: We can use formula

Q: Factor completely  x^2 - 7x + 10

A: The given expression is,

Q: Factor: x2 + 3x - 18.

A:

Q: Factor  E) 20x2-33x-27   F) 9x2-16y2

A:

Q: Factor. c² – 7x – 30 -

A: The expression, (x-a)(x-b) can be simplified as (x-a)(x-b)=x2-(a+b)x+ab .

Q: Factor completely: 4x² – 81y²

A: Given 4x2−81y2

Q: Factor : x4 - 10x2 y2 + 9y4

A:

Q: Factor when possible 30x4+4x3 -2x2=

A: Explanation of the solution is given below..... factor of the given equation

Q: Factor completely. 1) 9x4 + 21x³ - 9x²2 - 21x 1)

A: Topic = Polynomial As per guidelines , At a time only one question can be answered . please repost…

Q: Factor x6 - 1 by first factoring as a difference of cubes, and then factor furtherby using the…

A: To Factor: x6-1

Q: 9x2-7x-2 factor

A: Given,

Q: Factor completely. 3x2 + 4x - 7

A: We are given quadratic polynomial which we need to factor completely 3x2 + 4x - 7

Q: factor completely 4t3-2t2-72t

A: Given expression is 4t3-2t2-72t. Factoring out common factor:

Q: Factor completely: x4 - 16

A: x4 - 16 =x2-42                         a2-b2=a-b a+b =x2-4x2+4

Q: Factor the polynomial. 25z2 + 30z + 9

A: We have to factorize the polynomial: 25z2+30z+9 Factorizing the polynomial by middle term splitting…

Q: Factor: 27x^3+8

A:

Q: Factor completely.       x 2  -y 2

A: We have to factor completely  x2-y2

Q: Factor completely  u3 - u3 y4

A: To determine the factors of the equation.

Q: Factor: x2 - 4х - 21

A: The given quadratic equation is: x2-4x-21

Q: factor 22ax'+77ax-209a-10bx?35b t9s6

A:

Q: Factor : 36x2 - 25.

A:

Q: Circle the difference of 2 perfect squares from the expressions below. Then factor it. 5x2-25x-30…

A: Circle the difference of 2 perfect squares from the expressions below. Then factor it. 5x2-25x-30…

Q: Factor : 7x4 + 34x2 - 5

A: The given expression is 7x4+34x2-5.

Q: factor completely. 6a2(b3 - c5) - x2y(b3 - c5)

A:

Q: Factor. x² – 11x + 30 -

A:

Q: factor completely. c2 - y6

A: We can factor algebraic terms using algebraic formulas. a2-b2=a+ba-b  a3-b3=a-ba2-ab+b2. We can also…

Q: x5 - x3 y2 - x2 y3 +y5 how would factor

A:

Q: Factor completely 4x² – 81y²

A: Consider the given expression 4x2-81y2 Use the following identity to factor the expression…

Q: factor y2-9

A:

Q: Factor  2x2 - 9z + 4

A: Factorize: Given that 2x2-9z+4 but it should be 2x2-9x+4. So taking, 2x2-9x+4

Q: Factor. 2 3z- 4z - 7

A:

Q: factor 14z2+17z-6

A:

Q: factor completely. 3x2y(a2 - b5) - 8(a2 - b5)

A: Given: Let p=3x2ya5-b5-8a5-b5 To Find: To factorise the given expression

Q: Factor: Зx2 + 4x — 15 %3D||

A:

Q: factor x3+7x2+11x+5

A:

Q: Factor 3x2 - 30x + 75 completely.

A: Given: 30x2-30x+75=0

Q: factor 4x3 -8x2 +3x-6

A:

Q: Find the difference of 9x and 4a°. Then completely factor the resulting binomial. Answer =

A: To find the difference of the given functions use the following formula. a 2 - b 2  (a - b) ×(a +…

Q: Factor completely. Show your work. 2x2 + 5x- 7

A: The given trinomial is 2x2+5x-7. Factor it as follows.

Q: factor  2x2-x-15

A:

Q: Factor: x2 - 4

A: We have to factorize the algebraic expression: x2-4 Rewriting the algebraic expression, x2-4=x2-22…

Q: factor 5x2+10x-15

A: Given: 5x2+10x-15

Q: Factor: x2 - 36a2 + 20x + 100.

A:

Q: Factor -> x2 + 9

A: Factor

Q: Factor: x2 13x + 12 -

A: SOLUTION-

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.