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You didn't give the line in Figure 12?
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Solution: (1) As can be seen from the figure, 10,000-2,000=8,000 cubic meters of natural gas were injected on Sunday
2) When x>= , let the analytic formula of the function of the gas storage capacity y (cubic meter) and the time x (hour) in the gas storage tank be:
y=kx+b ( is constant, and k≠0 ), and its image passes through the point (,10000), 8000), and the solution is k=-200
b=10100
Therefore, the analytical formula of the function is as follows: y=-200x+10100(3).
To refuel 18 cars need 18 * 20 = 360 (cubic meters), gas storage capacity is 10000-360 = 9640 (cubic meters), so there are: 9640 = -200x + 10100, the solution: x = , and from 8:00 to 10:30 difference hours, obviously have: < Therefore, the 18th car can be refilled before 10:30 on the same day
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1) 10000-2000=8000m Hold the rock potato jujube bend, A: 8000m 2) Y=200x
3) 2*200=400m segment.
400 20 = 20 cars.
20 vehicles are more than 18 vehicles.
A: Yes.
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(1) As can be seen from the figure, 10,000-2,000 = 8,000 cubic meters of natural gas were injected on Sunday;
2) When x>= , let the analytic formula of the function of the gas storage capacity y (cubic meter) and the time x (hour) in the gas storage tank be:
y=kx+b ( is constant, and k≠0 ), and its image passes through the point (,10000), 8000), and the solution is k=-200
b=10100
Therefore, the analytical formula of the function is as follows: y=-200x+10100(3).
To refuel 18 cars need 18 * 20 = 360 (cubic meters), gas storage capacity is 10000-360 = 9640 (cubic meters), so there are: 9640 = -200x + 10100, the solution: x = , and from 8:00 to 10:30 difference hours, obviously have: < Therefore, the 18th car can be refilled before 10:30 on the same day
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I think it was inflated from 8:30, 8:30+:30+2 hours and 18 minutes = 10:48, 10:48 10:30, so it can't.
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(1) 10000-2000=8000m, A: 8000m (2) y=200x
3)2*200=400m³
400 20 = 20 cars.
20 cars more than 18 cars A: Yes.
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(1) 10000-2000=8000m, A: 8000m (2) y=-200x+10100
3)2*200=400m³
400 20 = 20 cars.
You can finish filling up by 10:30 on the day.
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Solution: (1) As can be seen from the figure, 10,000-2,000=8,000 cubic meters of natural gas were injected on Sunday2) When x>= , let the analytic formula of the function of the gas storage capacity y (cubic meter) and the time x (hour) in the gas storage tank be:y=kx+b ( is constant, and k≠0 ), its image passes through the point (,)8000), and the solution is k=-200 b= so the analytical formula of the function is :
y=-200x+ (3) can refuel 18 cars need 18*20=360 (cubic meters), gas storage is -360=9640 (cubic meters), so there is: 9640=-200x+, solution: x= , and from 8:
There is a difference of hours from 00 to 10:30, apparently there are: < so the 18th car is at 10:0 on the same day
You can finish filling up before 30
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The question says that from 8 o'clock to 8:30 o'clock, the gas company fills the gas storage tank of the Ping An gas station with natural gas (that is, after 8:30) before filling the car, why is the third question answered from 8 o'clock?
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Solution: (1) As can be seen from the figure, 10,000-2,000=8,000 cubic meters of natural gas were injected on Sunday
2) When x>= , let the analytic formula of the function of the gas storage capacity y (cubic meter) and the time x (hour) in the gas storage tank be:
y=kx+b ( is constant, and k≠0 ), and its image passes through the point (,10000), 8000), and the solution is k=-200
b=10100
Therefore, the analytical formula of the function is y=-200x+10100
3) can be 18 cars to refill the gas need 18 * 20 = 360 (cubic meters), gas storage capacity is 10000-360 = 9640 (cubic meters), so there are: 9640 = -200x + 10100, the solution: x = , and from 8:00 to 10:30 difference hours, obviously have: < Therefore, the 18th car can be refilled before 10:30 on the same day
4)-200x+10100 ≥8000
200x≥-2100
x< = 8,000 cubic meters of gas in the gas storage tank of the gas station on Sunday (8:00--18:30).
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(1) 10000-2000=8000m, A: 8000m (2) y=200x (3) 20 cars more than 18 cars A: Yes, you must give me extra points.
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(1) Let the functional relationship between the gas storage capacity y (cubic meter) and time x (hour) of the gas station from 8:00 to 8:30 be y1
kx+b, according to the image to get a straight line (0, 10000) and (, 9700), substituting to get:
10000=b
9700, solution: k=-600, b=10000, 8:00-8:30 gas storage capacity y (cubic meter) and time x (hour) of the gas station function relationship is y1
600x+10000;
Let the relationship between the gas storage capacity y (cubic meter) and time x (hour) of the gas station after 8:30 be y2
ax+c, according to the image, the straight line (,5700) and (,9700) are obtained, and the substitution obtains:
9700, solution: a=-1000, c=10200, 8:00-8:30 gas storage capacity y (cubic meter) and time x (hour) of the gas station function relationship is y2
1000x+10200;
2) 30 vehicles need to consume gas for 30 20 = 600 (cubic meters);
10000-600=9400, as can be seen from the figure, it cannot be added before 8:30;
Substitute y=9400 into y=10200-1000x, and solve x=hours); , it is impossible to fill up before 8:42 on the same day;
3) N cars need to fill 20n cubic meters of gas, and substitute y=10000-20n into y1
600x+10000 gets: x=n
30, substitute y=10000-20n into y2
1000x+10200 gets: x=1
n50,∴n
n)=1, solution: n=90
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