Find the probability that a mole of aroma particles develop from their open 100 ml diffuser into an environment of 1 L volume (like a deskspace). Expecting your numerical result isn't unclear, track down the nearest number planning with your result.

Social occasion of answer choices

100 x (1 mole)

10^(1.381x10^-23)

10^(1 mole)

100%

~23~

Top Fruit Distributing understands that all through the past four years, the mean (or typical) time it takes a particular truck to get all over town has been 6.32 hours with standard deviation 0.41 hours.

(a) Suppose you mean to see this truck on numerous occasions. What is the vague transport of the subjective model interim? Similarly decide its limits.

A gathering association uses two devices to explore yield for quality control purposes. The essential device can accurately perceive 99.3% of the defective things it gets, however the second can das such in 99.7% of the cases. Acknowledge that four harmed things are conveyed constantly for assessment. Permit X and Y to connote the amount of things that will be perceived as defective by exploring devices 1 and 2, separately. Acknowledge that the devices are self-governing.

A.) Determine fxy(X=4,Y=3).

B.) Determine fxy(X=3,Y=4)

C.) Determine fxy(X=4,Y=4)

D.) Determine fxy(X=4)

A paper sack contains three dice. Dice An's appearances are numbered 1, 2, 3, 4, 5, 6; Dice B's faces are numbered 2, 2, 4, 6, 6,

additionally, 6; and Dice C has every one of the six appearances numbered 6. You draw dice from the sack and move it twice. What is the probability

that you get 6 the on various occasions?

\fConsider the dataset 0 1.5 2 3 4.8 7 y 0.4 -0.7 -1.1 -0.3 0.5 0.1 a) Find the least square fitting polynomial of degree four. b) Find the least square data fitting function with the basis functions 1, cost, sing, cos(2x), sin(2x). c) Compare the data fittings via plot.The following data gives the distance of the nine planets from the sun and their sidereal period in days. Planet Distance from the sun Sidereal period (days) (106 km) Mercury 57.59 87.99 Venus 108.11 224.70 Earth 149.57 365.26 Mars 227.84 686.98 Jupiter 778.14 4332.4 Taturn 1427.0 10759 Uranus 2870.3 30684 Neptune 4499.9 60188 Pluto 5909.0 90710 Find the power fit between the distance and period in the form of y = C x4. Plot the data points and the curve. (you can linearize the function first to do the linear least-squares fitting, or directly do the nonlinear least squares fitting)