What is the probability that the general manager is next to the vice president?

Q: 6. Theorem 131

A: The figure of the circle is given by Theorem : ∠Q = 12mPSR⏜ - mPR⏜ To evaluate : The value of ∠Q

Q: The upper line as shown is described by N = (2.233 × 109) × 10(Year-2014)/10.1. Based upon a…

A:

Q: Find the line that best fit the data 2 [8] [8] [3]- "

A:

Q: 2 excos2rdr / 2) 0

A:

Q: 4. 5. 6. 7. 8x - 3y (-)-4x + 8y 6rs-7bc (-) 9rs-7bc 5xy - 9cs (-)-3xy + cs x² - 6x + 5 (-) 3x²-2x-2

A: Given :4. 8x-3y--4x+8y5.6rs-7bc-9rs-7bc6.5xy-9cs--3xy+cs7. x2-6x+5-3x2-2x-2

Q: Please answer 1 and 2 on this page.

A: Hey there! Thank you for posting the question. Since there are multiple questions posted, we will…

Q: 3. 152 115 m21 3=

A:

Q: Please answer number 12.

A: Given Information:Significance level = 0.01

Q: 5 Find

A: To find the integral, first use the sum and difference rule and separate the integral.…

Q: 769° 45° C. a) What is the measure of <ADB?

A: We can find the measure of angle ADB as below

Q: 7.) 10² - 15i*

A:

Q: 6. How many minutes does it take to go 50 miles at a constant speed of 20 miles per hour?

A: we have to apply time ,sp

Q: 19./1-√ dr

A: 39.

Q: 6.4 find an orthogonal basic

A: The orthogonal basis is given as follows :

Q: 3. Prove the pythagorean Theorem

A:

Q: 4. sec? xcotx- cotx

A:

Q: u さx Jx (x+6) 18Evaluate: fo

A: We need to evaluate : ∫0∞4xx+6dx

Q: 5. 0.4 0.3x x 1.1x] -.8 6. 0.4 -.1 0.3 x 0.2] 7. x 2x 3x 4x 5x 6x

A:

Q: selected at random from a production line and w They had an avers 21 45 gr weight of F-

A: Sample size n =28 Sample mean=21.45 Standard deviation =0.31

Q: Suppose that f(x)=e* for x > 0. Determine the following probabilities: Round your answers to 4…

A: The question is about continuous probability distribution Given : f ( x ) = e-x     for x &gt; 0…

Q: 5. arcsin 1

A: Solution ) arcsin1 = sin-1(1) [ Sin (π/2) = 1 ] Sin-1(sin(π/2) ) =π /2 Or in radian = 1.5714

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.