There are three red, black and white balls in box a, and two yellow, black and white balls in box B. take one ball from each box. Calculate the probability that the two balls are of different colors

There are three red, black and white balls in box a, and two yellow, black and white balls in box B. take one ball from each box. Calculate the probability that the two balls are of different colors




A problem of probability in mathematics compulsory 3
What's the probability of ABCDEFG taking any two letters from it, at least one of which is a or B? (1) take it out and put it back. (2) take it out and don't put it back
There is also a small problem, when AB and Ba belong to the same situation, and when they are different
thank you!


(1) 2 / 7 + 5 / 7 * 2 / 7 = 24 / 49
(2) It is 2 / 7 + 5 / 7 * 2 / 6 = 11 / 21
When there is a calculation order, AB and Ba are different
For the above questions, there is no difference



Why is an event with a probability of 0 not necessarily impossible


This is mainly the case for continuous random variables. Take an example to show that if the random variable x obeys the uniform distribution on [0,1], then the probability of X taking each value is 0, but it is not impossible,



I didn't bring a book with me. I only remember the title number. It's page 98, page 3, page 101, page 5 and page 113, page 1
This is a picture


2 times 1200X = 2000 (22-x) 2400x = 44000-2000x4400x = 44000x = 1098 page 3 page 101 page 5 page 1 page 1 page 1 page 2 page 1 page 2 page 1 page 2 page 1 page 2 page 1 page 2 page 1 page 2 page 1 page 2 page 1 page 2 page 2 page 2 page 2 page 1



Given the displacement, acceleration and initial velocity, how to calculate the time,
Don't put x = v0t + 1 / 2at in that direction


From vt & # 178; - vo & # 178; = 2As;
Vt=√(2as+Vo²) …… (1)
From vt = VO + at, we can get the following results
t=(Vt-Vo)/a …… (2)
Substituting (1) into (2) yields:
t=[√(2as+Vo²)-Vo]/a



Mathematics, linear equation with one variable, profit problem
Xiaoming's family bought a 5-year treasury bond with interest rate of 2.97%. After maturity, they got a total of principal and interest and 5742.5 yuan. How many yuan of treasury bonds did Xiaoming buy that year? Fast!


5×2.97%=0.1485
5742.5 ÷ (1 + 0.1485) = 5000 yuan



Given acceleration, find displacement and time
Common conditions:
It takes 9 seconds for a small ball to speed up in a straight line at a constant speed from a standstill to a speed of 100 km / h
What is the distance between the starting point and the current position when a small ball accelerates from a stationary uniform speed to 100 km / h?
2. When the small ball accelerates from a static uniform speed in a straight line, when it is 100 meters away from the starting point, what is the speed at this moment? How many seconds does it take?


100km / h = 100000 / 3600 = 27.8m/s (1) v = ATA = V / T = 27.8 / 9 = 3.1m/s & # - 178; X = at & # - 178; / 2 = 3.1 * 81 / 2 = 125.6m; the distance between the starting point and the current position is 125.6m (2) V & # - 178; = 2axv = √ 2aX = √ 2 * 3.1 * 100 = 25m / SX = at & # - 178; / 2T = √ 2x / a = √ 200 / 3.1 = 8s



Unit 1: knowledge summary of rational multiplication and division


The first chapter is rational number 1.1 positive and negative numbers. The number with negative sign before the number other than 0 is called negative number. It has the opposite meaning with negative number, that is, the number other than 0 is called positive number (sometimes add "+" before the positive number if necessary)



All formulas of acceleration and displacement


A = △ V / △ t a = f / M (F is the external force on the object) a = V2 / R2 (centripetal acceleration) s = VT (uniform linear motion) s = VT + 1 / 2at2 (uniform acceleration linear motion with initial velocity V) s = 1 / 2T (V + V1) (uniform acceleration linear motion with initial velocity V and final velocity V1)



Who can help me write a summary of rational numbers in the first volume of the people's education press,
The general content is OK, the answer will have heavy thanks!


Rational number English: rational number pronunciation: y ǒ u l ǐ sh ù integers and fractions are collectively called rational numbers. Any rational number can be written in the form of fraction M / N (m, n are integers, and N ≠ 0). Therefore, rational number is also called fraction. Fraction is called λ ο γ ο in Greek, which originally means "proportional number