Respuesta :
What the problem is saying is that 93% of the town's population is 5,208. If no one owns more than one car, then each car in the town accounts for one person. So, therefore, 93% of the town = 5,208.
The total population of the town can be found by setting up a proportion.
[tex] \frac{5208}{93} = \frac{x}{100} [/tex]
Cross-multiply: [tex]520800=93x[/tex]
Solve for x, the town's population: [tex]x=5600[/tex]
There are 5,600 people in the town.
The total population of the town can be found by setting up a proportion.
[tex] \frac{5208}{93} = \frac{x}{100} [/tex]
Cross-multiply: [tex]520800=93x[/tex]
Solve for x, the town's population: [tex]x=5600[/tex]
There are 5,600 people in the town.
Hey there :)
93% of a town's population own cars
If number of cars owned is 5,208
Population of town is?
Let p represent population of town
[tex] \frac{93}{100} [/tex] of p = 5208
[tex] \frac{93}{100} [/tex] × p = 5208
Divide 5208 by p in order to do cross multiplication ( easier way )
[tex] \frac{93}{100}= \frac{5208}{p} [/tex]
Cross multiply:
93p = 5208 × 100
93p = 520800
Divide by 93 in order to find value of p
[tex] \frac{93p}{93} = \frac{520800}{93} [/tex]
p = 5600
The total population of the town is 5600
93% of a town's population own cars
If number of cars owned is 5,208
Population of town is?
Let p represent population of town
[tex] \frac{93}{100} [/tex] of p = 5208
[tex] \frac{93}{100} [/tex] × p = 5208
Divide 5208 by p in order to do cross multiplication ( easier way )
[tex] \frac{93}{100}= \frac{5208}{p} [/tex]
Cross multiply:
93p = 5208 × 100
93p = 520800
Divide by 93 in order to find value of p
[tex] \frac{93p}{93} = \frac{520800}{93} [/tex]
p = 5600
The total population of the town is 5600