The amount of gasoline use by a car to travel varies jointly as the distance travelled and the square root of the
speed. suppose the car used 25l on a 100km trip from turod to up-uplas at 100kph. about how many litters will
it use on a 192km trip at 64kph? ​

Answers

• Réponse publiée par: trizianichole20

  24liters

  Step-by-step explanation:

  1st you will find what is the square root of 64kph and then you divide the 192km by the square root of 64kph
• Réponse publiée par: 09389706948

  38.4 liter of gasoline will be used in a 192 km trip at 64 km/hr
• Réponse publiée par: abbigail333

  192 km ÷ 64 km/hr = 3 liter
• Réponse publiée par: snow01

  60

  Step-by-step explanation

  G=kd/square root of s

  25=100k/sq root of 100

  25=100k/10

  25×10=100k

  250=100k

  250/100=k

  5/2=k

  G=5/2(192)/8

  G=480/8

  G=60
• Réponse publiée par: axelamat70

  liters

  Step-by-step explanation:

  A variation is a relationship between two variables that share a ratio. This ratio is called "coefficient of variation". It shows how one variable varies as the other.

  Some variables are directly related. Direct variation means as one value increase, the other also increases at a rate equal to the coefficient of variation. If 2 variables, x and y are directly related, then their relationship can be stated as

  

  k is the coefficient of variation.

  Some variables are inversely related. Inverse variation means as one value increase, the other variable decreases at a rate equal to the coefficient of variation. If 2 variables, x and y, are inversely related, their relationship can be stated as

  

  There are times when more than 2 variables are related. This is called a joint variation. A joint variation can have direct or indirect variations.

  Variations are often solved by getting the value of k.

  Let's go back to the problem. Let us assign variables to each quantities.

  Let g be the amount of gasoline.

  Let d be the distance traveled of the car.

  Let s be the speed of the car.

  Their relationship can be stated by the variation:

  

  We are given that the car used 25 liters for 100 km. on a 100 km/hr speed. Those are values for the variables we have. We can substitute it to the variation and solve for k.

  

  Our constant of variation is .

  This means we can solve for the variation if we are missing one of variables.

  The problem is asking how many liters of gasoline are needed for a 192km trip at a speed of 64 km/hr.

  We are given two values (speed and distance), and we have the constant of variation from earlier.

  

  

  We need liters of gasoline for the trip.

  For more information about variations, click here
• Réponse publiée par: kimashleybartolome

  A.

  Step-by-step explanation:

  s=d/t

  s=200/6

  s=33.33 km/h
• Réponse publiée par: snow01

  answer:

  5 s = 10.4 mph

  12 s = 60 mph

  50 s = 60 mph

  83 s = 12.2 mph

  Step-by-step explanation:

  5 s is between 0 and 12 so use the first model:

  5/12×t²

  substitute:

  5/12×5²=5/12×25=10.4 mph

  12 s is between 0 and 12 so use the first model:

  5/12×t²

  substitute:

  5/12×12²=5/12×144=60 mph

  50 s is between 12 and 72 so use the 2nd model:

  60

  therefore, speed is 60 mph

  83 s is between 72 and 92 so use tbe 3rd model:

  3/20×(92-t)²

  substitute:

  3/20×(92-83)²=3/20×9²=3/20×81=12.2 mph
• Réponse publiée par: dorothy13

  A - amount of gasoline
  d = distance travelles
  s = speed
  
  A = k(d)(sqrt(s))
  25 = k(100)(sqrt(100)) = 1000k
  k = 1/40
  
  A = (1/40)(1000)(64)
  
  A = 1600 L
• Réponse publiée par: girly61

  EQUATION: A = kd√s
  
  25 = k(100)√(100)
  
  25 = (100k)(10)
  
  25 = 1, 000k
  
  25/1, 000 = 1, 000k/1, 000
  
  1/40 = k <== Constant
  
  A = (1/40)(192)√(64)
  
  A = (24/5)(8)
  
  A = 38.4
  
  ANSWER: A = 38.4 Liters
• Réponse publiée par: maledabacuetes

  EQUATION: A = kd√s
  
  25 = k(100)√(100)
  
  25 = 100k(10)
  
  25/1, 000 = 1, 000k/1, 000
  
  1/40 = k
  
  A = (1/40)(1, 000)√(64)
  
  A = 25(8)
  
  A = 200
  
  ANSWER: A = 200 liters