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4x-y=5 ..b
Type A *2-B.
7y=-7y=-1
x=12.(y+1)/4=(x+2)/3...a2x-3y=1 ..b
Formula A *124x-3y+5=0....c
Type B *2-C.
3y=7y=-7/3
x=,2x-3y=7 ..b
Type A-B.
3x=-6x=-2
y=-11/3
.ay-1)/4=(4x+9)/20-1...b Simplify the A formula to.
2x+3y-14=0...c
Simplify the A formula to.
4x-5y-6=0...d
Type C *2-D.
y=2x=4
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1).2x+3y=-1,①
4x-y=5 ②
2- The solution is x=1, y=-1
2)y+1/4=x+2/3,①
2x-3y=1 ②
2+ solution x=-9 4,y=-11 63)5x-3y=1,
2x-3y=7 ②
The solution yields x=-2, y=-11 3
y-1/4=4x+9/20-1②
Simplified to x=
Substituting y=53 22
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The first: x=1 y=-1
Second: x=-9 4 y=-11 6
The third: x=-2 y=-11 3
Fourth: x=149 220 y=53 22
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Two trains running opposite each other! Then the speed is the sum of two trains!
Let it be calculated as v kilometers per hour.
Yes: ( 70+v)*3 3600= then v=80 km/h.
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1,x (2m+3n)-3y (m-1)=4 is a binary equation, then 2m+3n=m-1=1, the solution is m=2, n= -1
2,2x+y=12。There can be the following 2 sets of solutions: x=5, y=2; x=4,y=4
3,4x (2m+n-4)-5y (3m+4n-1)=8 is a binary linear equation about x and y, so 2m+n-4=3m+4n-1=1, the solution gives m= , n= , so m+n=
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1 n=( 1)
2 x = 4 or 5, y = 4 or 2
3 I don't understand, I'm watching you add.
Downstairs's fault... It will not be calculated from 1 because 2x>y, 2 sides and greater than the third side, directly from 4.
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The solution can be obtained according to the meaning of the question.
2m+3n=1
m-1=1so.
m=2n=-1
2x+y=12
Because x,y are integers.
Available. x=4,y=4 or x=5,y=2
It can be obtained according to the title.
2m+n-4=1
3m+4n-1=1
Solution. m=18/5
n=-11/5
So. m+n=7/5
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1· n=-1
2· 2x+y=12
When x is equal to one y=10, no.
When x=2, y=8 is no.
Substitute the possible values into the resulting values.
3.m+n=1 m=3 n=-2 (This equation is not a binary linear equation, did you write it correctly??) )
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(1)a+b=-3 a*b=-2011
a^2+4a+b+2
a^2+2ab+b^2-b^2-2ab+4a+2b-b+2=(a+b)^2-b(2a+b)+2(2a+b)-b+2=(a+b)^2-(2a+b)(b-2)-(b-2)=(a+b)^2-(2a+b+1)(b-2)=9-(a+1-3)(b-2)
9-[ab-2(a+b)+4]
Choose c(2) so that the other root is a
then a+m=-n am=m
a=1m+n=-a=-1
Choose a(3) and divide both sides of the equation by b 2
Obtain (a b) 2 + (a b) -1 = 0
The solution yields a b = (-1 + root number 5) 2 or (-1 - root number 5) 2(4)2+3=5=-p
2*3=6=q
x 2-px+q=x 2+5x+6=(x+2)(x+3) and d(5) 0 is an integer.
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Let a and b be the two real roots of the equation x2+3x-2011=0, then the value of a2+4a+b+2 is ( ).
Substituting x=a into the original equation yields:
a²+3a=2011
According to Vedd's theorem, a+b=-3
a²+4a+b+2
a²+3a)+(a+b)+2
If m is the root of the unary quadratic equation x2+nx+m=0 with respect to x, and m is not equal to 0, then the value of m+n is ( ).
a.-1 c.-1/2
Substituting x=m into the original equation yields:
m²+mn+m=0
m≠0, then divide by m at the same time to get:
m+n+1=0
m+n=-1 for a
If the non-zero real numbers a and b satisfy a2+ab-b2=0, then a b = (fill in the blank).
Divide by b at the same time to get:
a/b)²+a/b-1=0
Let t=a b, it becomes.
t²+t-1=0
t=(-1±√5)/2
Then a b = (-1 5) 2
If is the root of two real numbers of the equation x2+px+q=0, then x2-px+q=0 can be decomposed into (a).
a.(x-2)(x-3) b.(x+1)(x-6) c.(x+1)(x+5) d.(x+2)(x+3)
There's not much to say about this.
Knowing the two, the corresponding equation is like this.
Is 0 an integer? Be.
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x is 2/2 (root number 1999+1)?
It is known to be 2/2 of (root number 1999+1).
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1.The speed of the ship in the downwater = the speed of the boat + the speed of the water
The velocity of the ship in the reverse water = the speed of the boat – the speed of the water flow
2.The basic relationship between several quantities in an engineering problem: total amount of work = total efficiency days
3.In order to reward students who have made greater progress, a class decided to buy three kinds of fountain pens as prizes, the unit prices of which are 4 yuan, 5 yuan, and 6 yuan, and a total of 60 yuan is required to buy these pens. After negotiation, the unit price of each fountain pen was cheaper by 1 yuan, and the result was only 48 yuan.
As long as the final result is fine)
It is cheaper in total: 60-48 = 12 yuan, that is, a total of 12 pens is exactly 5 yuan on average, and 60 5 = 12 (branches).
12 3 = 4, Answer: Three kinds of each 4 branches.
4.A and B are walking on the east-west road, A is 300 meters west of B, if A and B walk east for 30 minutes at the same time, A just catches up with B; If A and B are walking in the same direction at the same time, they will meet in 2 minutes. What is the speed of A and B?
Binary equations, to have accurate detailed processes).
Let the velocity of A be x meters and the velocity of B be y meters, and the system of equations according to the meaning of the problem:
300÷30=x-y
x+y)×2=300
Solution: x=80
y=705.There are a batch of 420 parts to be processed, if A does it for 2 days and then B joins the work, then it can be completed for another 2 days; If B does it for 2 days and A joins the work, then it can be done for another 3 days. Q:
How many parts does A and B each make per day? Binary equations, to have accurate detailed processes).
Let A do x every day and B do y every day, and get the system of equations according to the meaning of the problem:
4x+2y=420
3x+5y=420
Solution: x=90
y=30
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1.The speed of the ship in the smooth water = v water + v ship.
The speed of the ship in the reverse water = v ship - v water.
2.The basic relationship between several quantities in an engineering problem: total amount of work = working time x work efficiency branches.
4. Suppose the velocity of A is x, and the velocity of B is y
Then: 30x-30y=300
2x+2y=300
The solution is: x=80 y=70
That is, the speed of A is 80m min and the speed of B is 70m min5, assuming that A does x per day and B does y.
Then: 4x+2y=420
3x+5y=420
The solution is: x=90 y=30
That is, A does 90 per day, and B does 30 per day.
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x+y=450
2x-3y=-150
3x+3y+2x-3y=1350-150
5x=1200
x=240y=450-x=210
2x+2y=1
6x-6y=1
4x+8y=0
x=2y, substituting (1).
2*2y+2y=1
6y=1y=1/6
x=2y=1/3
2x+y=15
x+2y=2.
3x+3y=17
x+y=17 auspicious 3
x=28/3
y=17/3-x=-11/3
5x+y=3
x+5y=2
6x+6y=5
x+y=5/6
4x=13 slip and 6
x=13 Faith Banquet Trail 24
y=5/6-x=7/24
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1. x=2 y=4
x=5 y=0
4. x-y=1
x=2(y-1)
5. x+y=9
3x+y=19
6.No solution The first one has no solution, and the second one has many kinds.
1.5 cars 240 people with x cars, y students, 45x+15=y and 60(x-1)=y
2.A is 420,000 B is 260,000 If A is x million and B is y million, then there is, x+y=68 and 12%x+13%y=
3.360 meters of tops and 240 meters of pants are made of x meters of fabric for tops and y meters of fabric for pants.
Then there are x+y=600 and 2x 3=y
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1. x=2 y=4
x=5 y=0
3. 2x+4y= 0
4. x-y=1
x=2(y-1)
5. x+y=9
3x+y=19
6.1 no solution 2 countless group solutions.
1.5 cars 240 people.
2.A is 420,000 and B is 260,000.
3.360 meters of tops and 240 meters of pants.
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1 There are A cars and B students: 45A+15=B, 60(A-1)=B, A=5, B=240
2. The amount of the two types of loans is a, b: a+b=68, a=42, b=263, and the jacket and pants should be produced from a, b fabric, respectively, and a total of c sets of a+b=600 (
a=b=c
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It's a simple question.
A1x=2 y=4 x=5 y=0 Let's do these things.
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1. Coincide at three o'clock.
2. The difference between the flat angle is ten or four points.
3. At right angles to three points and three points thirty-five.
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Set the speed of the ship to x kilometers per hour.
4(x+2)=5(x-2)
4x+8=5x-10
x = 18s = 4 (x + 2) = 80 (km).
A: The distance is 80 km.
Happy learning!
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Set the speed of the ship to x km/h.
4(2+x)=5(x-2)
8+4x=5x-10x=18
A: The two places are 80 kilometers apart.
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Set the speed of the ship to x kilometers per hour.
4(x+2)=5(x-2)
4x+8=5x-10
x = 18s = 4 (x + 2) = 80 (km).
1. Elimination solution.
"Elimination" is the basic idea of solving binary linear equations. The so-called "elimination" is to reduce the number of unknowns, so that the multivariate equation is finally transformed into a one-dimensional multiple equation and then solve the unknowns. This method of solving the unknown number of equations one by one is called the elimination method. >>>More
The discriminant formula for x -(2k+1)x+4(k- 1 2) is:
2k-1)² 4×4(k - 1/2) >>>More
Solution: Consists of 1200+4y=500x
2400+20x=20y. >>>More
3(x-1)=y+5 simplified: y=-5+3x-3=3x-8 (one) 5(y-1)=3(x+5) simplified: 5y-5=3x+15 simplified: 5y=3x+20 (two). >>>More
x/2-y/3=2………1)
2x-3y=28………2) >>>More