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exists, shifts the term to obtain: -m-2>(3-m)x, and it is easy to know that if m exists, the system of equations:
3-m>0 one.
m-2) (3-m)=-4 two formulas.
Must be established at the same time.
The solution of the second formula gives m=2<3, which does not contradict the one.
Hence exists and m=2
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After moving the item, the coefficient of x can be classified and discussed.
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exists, the original arrangement has (m-3)x>2+m, let m-3 is not equal to x(2+m) (3-m), so that (2+m) (3-m)=-4, and m is equal to 14/3, so when m>=5 the integer meets the requirements.
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Solution: Because of the integer m, the solution set of the inequality mx-m 3x+2 is x -4, resulting in -5m>-10 and m<2Old.
m is an integer less than 2.
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Originalization.
m-3)x>m+2
If the solution set is x<-4, we know that m-3<0 is m<3, then x<(m+2) (m-3).
m+x)/(m-3)=4
The solution is that m=14 3 contradicts m<3.
So there are no m-values.
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The speed set in still water is xkm h
then there is 66 (x+3)=48 (x-3).
Solution x=19
So the speed of the ship in still water is 19 km h
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66/(x+3)=48/(x-3)
Simplified to 18x=342
So the speed of the ship was 19 h
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According to the same time, the equation is 66 (3+v)=48 (v-3), and the velocity of the ship in still water is 19 if v=19 is obtained
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Solution: Let the hydrostatic velocity be xkm h
66 (x+3)=48 (x-3) according to the title
Solution x=19
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Solution: (1) Assuming that the purchase price is m yuan, there is according to the topic.
75 x = 40 A: The purchase price is 40 yuan.
2) Profit w=y(75
w=(20+4x)(20-x)
w=-4x^2+60x+400
w=-4 (It can be known that the image of the god orange w and x is a parabolic line.)
When x=, the function has a maximum value of w=625
Answer: **The maximum profit obtained per day during the period is 625 yuan, and the price should be reduced.
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1 solution: set the purchase price to z yuan.
From the meaning of the question: solution: z=40
A: The purchase price is 40 yuan.
2 solution: w=y(75
w=(20+4x)(20-x)
w=-4x^2+60x+400
w=-4 (w is less than 625 yuan for the sock beam.)
That is, when x is equal to, w has a maximum value of the band, w=625
A: The maximum value is 625 yuan.
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The ratio of side lengths is 4:5, and the ratio of perimeters is also 4:5, so the circumference of two squares is 36 (4+5) 4=16, 36 (4+5) 5=20, and the side lengths are 16 4=4, 20 4=5, and the sum of the areas is 4 4+5 5=41
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x-5=0, x=5
x-4=0, x=4
The zero point values are 4 and 5
When x<4, the original formula =-(x-5)+[x-4)]=-x+5-x+4=-2x+9
When 4 x < 5, the original formula =-(x-5)+x-4=-x+5+x-4=1 When x 5, the original formula = x-5+x-4=2x-9 algebraic formula |x-5|+|x-4|The minimum value is: 1
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After reading the title, the group owner worked very hard and typed out the text of the question stem of the question, but it did not match the display of, **It looks like it should be the original picture, there is no problem, the point p is in the second quadrant, and the coordinates of the point p cannot be (2,2),
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(x-2)/2006+x/2007+(x+2)/2008=6
Because 6 = 2 + 2 + 2 = 2 * 2006 2006 + 2 * 2007 2007 + 2 * 2008 2008
So (x-2) 2006+x 2007+(x+2) 2008=2*2006 2006+2*2007 2007+2*2008 2008
The right side is moved to the left side.
x-2-2*2006)/2006+(x-2*2007)/2007+(x+2-2*2008)/2008=0
Tidy up in parentheses.
x-2*2007)/2006+(x-2*2007)/2007+(x-2*2007)/2008=0
That is, (x-2*2007)*(1 2006+1 2007+1 2008)=0
So x=2*2007=4014
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1. The quadratic function passes through the point p(2,2), that is, y=2 when x=2, so a=1 22, a(t,1 2t 2), ad is parallel to the x-axis, and the ordinate of d is the same as a, d(-t,1 2t 2).
ABCD is a parallelogram, the abscissa of b is T+1, and the coordinate of C is (-T+1,1 2(T+1) 2).
3. ABCD is a parallelogram, and the area of the triangle EAB is 1 4 of the parallelogram, and the area is 1 4*2T*(1 2(T+1) 2-1 2T 2)=1 2T 2+1 4
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1. Substitute the p point into y=ax*2 to get a=
2. Substituting the abscissa of a into the equation to get a(t,, because AD is parallel to the x-axis, so the ordinate of d is equal to a, and substituting the equation to get the coordinates of d is (-t,.
3. The length of AD is 2T, and the coordinates of B are (T+1, and the corresponding height of AD is the ordinate of B minus the ordinate of A, which is equal to T+
The area of the parallelogram is calculated as: 2t*(t+ = 2t*2+teab is 1 4 of the parallelogram, which is equal to:
4. Omitted
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(1) Bring p(2,2) into y=ax to get 2=2a, so a=1
2) The abscissa of A is t, so the abscissa of D is -t, so AD=2T, so the abscissa of C is 2T-(T+1)=T-1, and the abscissa of B is substituted into Y=X to get the ordinate of B is T+1, because AD is parallel to the x-axis The ordinate of C is equal to the point B, and the quadrilateral ABCD is a parallelogram, so CB is parallel to the X-axis, so the ordinates of C and B are equal, so C(T-1, T+1).
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Kindly remind me that you have to do math problems by yourself, so many small problems, I don't believe you can't do a single one, do more math problems, you can activate your thinking, improve your ability to do problems and the ability to use theorems.
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(1) Substituting (2,2) into the analytic formula of the function.
4a=2a=1/2
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Many students have already calculated the first two questions. I'll just do the last two questions. The key is to understand my analytical thinking. It will help you.
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Mathematics in junior high school is relatively basic, and it is generally possible to improve math scores by doing more practice.
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(1) s=-2x²+32x
2) The area is maximum when x=-32 (-4)=8 (m).
The maximum area is (-32x32) (8) = 128 (square meters).
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The selling price x the auction price of Jinqing is x-40
5x-5(x-40)=8x*85%-8(x-40)Two hailstones annihilate people's reputation and envy x
2+x+x+x=128
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This can be solved using inequalities.
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Solution: Original formula = (1-1 2) + (1-1 4) + (1-1 8) + (1-1 16) + (1-1 32) + (1-1 64) + (1-1 128). >>>More
2) Non-positive, positive, and zero.
That is, pour water into the bucket three times with a small bucket, after filling the bucket, the bucket has 1 kg of water left, then pour all the water in the bucket, then pour 1 kg of water in the bucket into the bucket, and finally fill the bucket twice with water and pour it into the bucket, so that the water in the bucket is 9 kg. ) >>>More