The answers to one variable inequality exercises in the second volume of junior high school mathematics

The answers to one variable inequality exercises in the second volume of junior high school mathematics


1. A factory wants to recruit 150 workers of a and B, whose monthly salary is 600 yuan and 1000 yuan respectively. Now the number of workers of B is not less than twice of that of a, so how many workers of a can make the monthly salary at least? 2. Linear function Y1 = 3x + 3 and y2 = - 2x + 8



If it's 12 o'clock Beijing time, how many degrees did the minute hand rotate at 12:30? How many degrees did the hour hand rotate? How many degrees did the minute hand rotate at 12:45? What about the hour hand? What's the angle between the hour hand and the minute hand?


At 12:30, the minute hand turned 180 degrees and the hour hand turned 15 degrees
At 12:45, the minute hand rotated 270 degrees, the hour hand 22.5 degrees, and the included angle 247.5 degrees



Two times T seconds equals three thirds of two times t plus two seconds


4



X - two fifths, x = two fifths, what is the equation? Who can tell me how to calculate it,


x-(2/5)x=2/5
(1-2/5)x=2/5
(3/5)x=2/5
x=2/5*(5/3)
x=2/3



Mathematics of senior one, known quadratic function f (x) = ax ^ 2 + BX + 4
Given quadratic function f (x) = ax ^ 2 + BX + 4, set a = {x | f (x) = x}
If a = {1}, find f (x)
Why is it that [ax ^ 2 + (B-1) x + 4 = 0 from a = {1} has two equal roots of 1]?
I mean, why is it [ax ^ 2 + (B-1) x + 4 = 0] instead of [ax ^ 2 + BX + 4 = 0]


Because f (x) = x has only one solution of 1, so f (x) - x = 0 has only one solution of 1, that is, ax ^ 2 + (B-1) x + 4 = 0 has two equal roots of 1



How to simplify the two questions of 23 times 39:14 + 14 times 39:16 and 25 times 43:37 + 37 times 43:18?
How to simplify the two questions of 23 times 39:14 + 14 times 39:16 and 25 times 43:37 + 37 times 43:18?


23 by 14 out of 39 + 14 by 16 out of 39
=14/39*(23+16)
=14/39*39
=14
25 by 37 / 43 + 37 by 18 / 43
=37/43(25+18)
=37/43*43
=37



What is the left and right limit of the discontinuous point 0-1 of the function f (x) = (x ^ 3-x) / sin π x? How to find it? Why not equate the following sin to NX?
What is the left and right limit of the discontinuous point 0-1 of the function f (x) = (x ^ 3-x) / sin π X and how to find it?


When x = 0, the limiting denominator is π X and the molecule is x (x2-1)
It is equal to - 1 / π after about X
When x equals 1, this is the post molecule equals x (x + 1) (x-1) equals 2 (x-1)
The denominator is sin π x, and then you let t = X-1, and the limit is - 2 / π
X = - 1 is the same
Sin π x can be equivalent only when x tends to 0, infinitesimal becomes π x, but not when x tends to 1!



Solving the equation of 3x-3 + 6


3x-3-6=0



Turn the following into the simplest integer ratio 5 / 8:0.759/111:1


5/8 :0.75
= 5/8 :3/4
= (8×5/8) :(8×3/4)
= 5 :6
9/111 :1
= 9 :111
= (9÷3) :(111÷3)
= 3 :37



Find LIM (n →∞) [(1 ^ 3 + 4 ^ 3 + 7 ^ 3 +...) +(3n-2)^3]/{[1+4+7+…… +(3n-2)]^2}


I'm sure the answer is 3