Which table correctly shows all the sample spaces for tossing a coin to get heads and rolling a number on a six-sided number cube? Number Coin Outcome cube Tails Tails, 1 Tails 2 Tails, 2 Tails 3 Tails, 3 Tails 4 Tails, 4 Tails Tails, 5 Tails Tails, 6 Number Coin Outcome cube Heads Heads, 1 Heads Heads Heads Heads 2 Heads, 2 3 Heads, 3 4 Неads, 4 Heads, 5 Heads Heads, 6 Number Coin Outcome cube Heads 1 Heads, 2 Нeads Heads Heads, 4 3 Heads, 6 Tails 4 Tails, 2 Tails 5 Tails, 4 Tails Tails, 6 Number Coin Outcome cube Heads Heads, 1 Heads Heads, 3 Heads Heads, 5 Tails Tails, 1 Tails Tails. 3 Tails Tails, 5

Q: sin 3x dx

A: Let I=∫xsin3xdx

Q: 1 t² dt 4 0.

A:

Q: is this fully simlified ?

A: Find the derivative of  f(x)=82x2+7

Q: For the numbers 12, 13, 15, 17, 20 Compute: SX   SX2   (SX) 2

A: Given data is12, 13, 15, 17 , 20

Q: 1/6 aresin(3) dx =

A:

Q: 7レ10u'v· 8uv 3 10u°v 8uv3

A: = ( ( ( ( ( 7v3*10 ) * u3 ) * v5 )*8 )*u )*v3 = ( ( ( ( ( 7* 2 * 5 v3) * u3) * v5) * 8) * u ) * v3…

Q: why is the EVWOI =0?

A: The expected value of obtaining complete and accurate information about the state of nature before…

Q: could you plz explain more about the b part? i didn't get it

A:

Q: -3xdx 8. S: 2x+1

A: The given integral is; -3x/√(2x+1).

Q: What are parts d-j?

A: As per the guidelines of Bartleby, solution of only first 4 parts are given.The remaining 3 parts…

Q: Differentiate y = xV A. 2Vx (2+In x) В. (2+In x) VX C. 2vx 2V (2 – In x) | D. 2V (2 + In x)

A:

Q: c. Show that(cscx) -1 xVx2-1

A:

Q: 5V2 + 6/64

A: We need to find the solution of 525+6645

Q: d (ax + 3bx´ + 3cx + d) dx

A:

Q: What are parts h-j?

A: The complete table is              R         L         S        TotalH        140     240     400…

Q: Evaluate for r=(3,5) , s=(-6,4) , and t=(6,-1). 2r-(s+t)=

A: Recall the following facts.

Q: The one-time fling! Have you ever purchased an article of clothing (dress, sports jacket, etc.),…

A: Given  n=10, p=0.05

Q: Could you please expand on how you found the linear combinations?

A:

Q: sec 2. 5-Seck secx XP

A: we need to evaluate the integral ∫sec2x5-sec2x dx we know  sec2(x)=tan2(x)+1

Q: answer b and c are not clear, can you upload them again??

A: λ = 1.5 per week  P(X = x ) = e^-λ (λt)x / x! Where x = no of accidents  in a week As per above…

Q: Evaluate: (8t – 121 + 6)dt

A:

Q: Why is s = 2y?

A: Points on the two sides of the parabola are of the form x, y and x, -y. The distance between them is…

Q: resubmit

A: We know about 3 important coordinate System which are Cartesian Coordinate System represented as…

Q: What would question D-J be with this information?

A: The given table is,Total20520Total3402304301000“Since you have posted a question with multiple…

Q: 5 G-45 + VE - 2)at

A: We have to find integral of the given function, here we use formula for integrating the polynomials.

Q: 1. Evaluate: xydydx

A: The given integral

Q: (1+2 In æ)4 6.

A: topic - indefinite integral

Q: 2 x -dx 6. Jo 1-x

A:

Q: O Can be expressed linear combination of [ -],L 2. as a

A:

Q: what is  c-2d

A: We have to find      value of c-2d

Q: of 2X+ス× 3.

A:

Q: Salve diff.eon √₁+x² + y² + x²y² + xydy 1 = 0 14x

A: Given differential equation is             1+x2+y2+x2y2 +xydydx=0 ⟹        1+x2+y2+x2y2 =-xydydx⟹…

Q: 2 dt J vt Vt + 4t-

A:

Q: 1) 2 J0 (1 – 9ry²) dy dr

A: For the given double integration , first we gonna solve for dy then dx.

Q: U(9) has how many elements?

A: We know that- U(n) is the set of natural numbers  that are less than n and coprime to n.

Q: Vx4 +1 = 3x

A: To solve the above equation

Q: . Differentiate: 3y=(2x+y)²

A: Step 1:

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.