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1. In a highway blasting, after the operator ignites the fuse, he should run to a place 400 meters away before the explosives.
In other words: run at least 400 meters.
It is assumed that the fuse must be at least x meters long to prove the safety of the operator.
The critical situation is that the operator has run exactly 400 meters when the fuse of x meters has been burned.
By the title: The time for the fuse to burn out is the same as the time for the operator to run 400 meters.
Column equation: x
Solution x = m.
Therefore, the fuse must be more than a meter to ensure the safety of the operator?
2, let 5-3x=0, and solve x=5 3
You can verify the result by bringing x=4 (greater than 5 3) into the equation and the result is negative, and x=1 (less than 5 3) into the equation and knowing that the result is positive. So here's the result.
Result: At x>5 3, the value of algebraic equations 5-3x is negative.
When x=5 3, the value of algebraic equation 5-3x is 0
x<5 3, the value of algebraic equations 5-3x is positive.
ok?Settle??
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Because it is 12 centimeters per second, then the speed of the fuse can be obtained by conversion as meters per second.
The time taken by the person is 400 5 = 80 seconds.
So the fuse is meters long.
A: The fuse must be more than meters.
Because 5-3x is negative.
So 5-3x<0
x>5/3
Because 5-3x is 0
So 5-3x<0
x=5 3 because 5-3x is a positive number.
So 5-3x<0
x<5/3
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1.Let the length of the fuse be set to x cm, then.
x/>=400/5
The solution is x>=96 (cm).
0 x<5/3
5-3x=0 x=5/3
5-3x<0 x>5/3
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1。Solution: If the fuse is x cm long, then there is.
x gives x=96 (cm).
2。Solution: 1) 5-3x<0 x>5 3
2) 5-3x=0 x=5/3
3) 5-3x>0 x<5/3
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You should think more about the problem and communicate with your classmates, and the collision of ideas can have a spark of inspiration It is recommended that you communicate more with your classmates!! Ask fewer questions to learn to make greater progress!! Thank you!!
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Let the speed of car B be x, according to the title.
The absolute speed of car B is x-60
When car B leaves the front of car A, it travels 120 + 130 = 250m = column equation: (x-60) * 3 60 =
x = 65 kmh.
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Let the speed of car B be x kilometers per hour, then.
When the two cars are driving in the same direction, the speed of car B relative to car A is (x-60), and car B can overtake and leave car A in 3 minutes, so (120+130) 1000(x-60)=3 60 solution: x = 65
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B velocity is x
In 3 minutes, B travels 130+120=250m=3min=3 60h=1 20h, that is, 1 20x-60x1 20=
The solution is x=65km h
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60000 3600=10 6 m min.
Solution: Let the speed of car B be x meters.
130+120)/(x-(10/6))=3x=85
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If a type of deposit is $10,000, then a type B deposit (40-x) is $10,000.
Then by the title:
x*x=10 acres with a loss of 100,000 yuan, B a first deposit of 300,000 yuan.
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If the land leaks and loses the deposit of A for $x, then the deposit for B is (400,000-x) dollars, yes.
Just solve it.
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Solve the dust and forest a deposit to send the mu money x yuan to check the loss.
B deposit Y yuan.
x+y=400000
The solution is x=100000
y=300000
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Trick: When they meet for the second time, A and B exercise Duan Feng's argument at the same time.
Let the distance of ab be x
According to the time = distance speed, when A meets for the second time, the distance traveled is one ab+(ab-34), then the time is (x+(x-34)) 70
In the second encounter, B travels a distance of ab+34 and the time is (x+34) 52
Column equation: x+(x-34)) 70
x+34)/52
The solution is x=122
A: ......
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1. Suppose there are x students in the extracurricular book group, and the equation is as follows: 1 3x+4=1 2x
Gives x=24
2. Suppose that the unit price of B beverage is X yuan bottle, and the unit price of A beverage is (X-1) yuan bottle, according to the conditions, the equation is as follows.
2(x-1)+3x=13
Gives x=3
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1. Assuming that there are x classmates in the extracurricular group, then the equation is as follows: 1 3*x+4=1 2*(x+4).
Launch x=12
2. Suppose the unit price of B beverage is X yuan bottle, then the unit price of A beverage is (X-1) yuan bottle, and the equation is as follows according to the conditions.
2*(x-1)+3x=13
Roll out x=3
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1. If there are x people in the original group, then.
1/3x+4=1/2x
2. Let the unit price of beverage B be x, and the unit price of beverage A is (x-1), then 2 (x-1) + 3x = 13
5x=15x=3
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One-half x - one-third x = 4 x total number of original people x = 24
a x element b x+1
2x+3(x+1)=13
x=2b=2+1=3 yuan.
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1.Let the number of people in the group be x before, according to the title.
1/3 x+4=1/2(x+4)
2.Let ** of a be x, then b be x 1
2x+3(x+1)=13
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1. Let the original x students have the column equation x (x+4) = (1 3) (1 2).
2. Let the unit price of B beverage be x yuan, and the column equation is 2 (x-1) + 3x = 13
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Question 1: In the original extracurricular math group, there are students x 1 3 * x +4 = 1 2 * (x+4).
Question 2: Let the unit price of b be $x, 3*x+2*(x-1)=13, and the solution is $3.
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From 1 to x> and round 3 8
Resolve 2 to x=a
Because 2 has only one integer solution, that is, an integer greater than 3 and 8, which is 1, as long as a is less than 2 and meets the first condition.
The range of a is a large collapse of 3 8 and less than 2
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The landlord said that the X in the middle of the equation is numerator or the whole formula.
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You are terrible at math, are you an inequality, how can you make an equation?
By the coincidence of 3 2 by a a 3 2 by a a 3 2 the solution of an integer should be the first integer 2 that is larger
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From 1 we get x>3 8
2 is obtained by x, because 2 formula only has an integer solution, that is, an integer 1 greater than 3 8, so as long as a is less than 2 and greater than the infiltration pin pose 1, the socks meet the first condition.
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Parallel relationships. Proof of the process –
Known: MCN= BCM=360- a- b- AMC, (CM is the bisector of BCD, and the sum of the inner angles of the quadrilateral is 360).
fnd=360-∠d-∠e-∠efn=360-∠a-∠b-∠efn=360-∠a-∠b-∠nfm,(∠a=∠d,∠b=∠e)
Old. MCN- FND=360- A- B- AMC-(360- A- B- NFM)= NFM- AMC= NFM-(180- FMC)= NFM+ FMC-180, (180 for the sum of angles and complements)=360- MCN- CNF-180 (360 for the sum of the inner angles of the quadrilateral)=180- MCN- CNF
So. 2∠mcn=180+∠fnd-∠cnf=180+∠fnd-(180-∠fnd)=2∠fnd
i.e. mcn= fnd
So, cm is parallel to fn.
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The parallel lines that pass f to make mc intersect cd at point p have amc= mfp mcd= fpd
Because cm bisects bcd, bcm= mcd i.e. bcm= fpd
Because a= d, b= e
So efp+ fpd= amc+ bcm so efp= amc so efp= mfp so fp is afe and the bisector is known to coincide p with n so cm fn
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