Answer:
Required equation [tex]\frac{1}{6.2}=\frac{15}{x}[/tex]
The height of statue of liberty is 93 meters.
Step-by-step explanation:
Given : Howard has a scale model of the Statue of Liberty. The model is 15 inches tall. The scale of the model to the actual statue is 1 inch : 6.2 meters.
To find : Which equation can Howard use to determine x, the height in meters, of the Statue of Liberty?
Solution :
The model is 15 inches tall.
The scale of the model to the actual statue is 1 inch : 6.2 meters.
Let x be the height in meters of the Statue of Liberty.
According to question, required equation is
[tex]\frac{1}{6.2}=\frac{15}{x}[/tex]
Cross multiply,
[tex]x=15\times 6.2[/tex]
[tex]x=93[/tex]
Therefore, the height of statue of liberty is 93 meters.
The height of the Statue of Liberty is 93 meters,
Given that,
Howard has a scale model of the Statue of Liberty.
The model is 15 inches tall.
The scale of the model to the actual statue is 1 inch: 6.2 meters.
We have to determine,
The height in meters, of the Statue of Liberty.
According to the question,
The model is 15 inches tall.
The scale of the model to the actual statue is 1 inch: 6.2 meters.
Let, x be the height in meters of the Statue of Liberty.
Therefore,
If one inch represents 6.2 meters, a number to work with to get the actual height.
The statue is 15" so we would multiply that by 6.2 to find the actual height (represented by the denominator x).
Therefore,
[tex]\dfrac{1}{6.2} = \dfrac{15}{x} \\\\1 \times x = 6.2 \times 15\\\\x = 93\ meter[/tex]
Hence, The height is 93 meters, of the Statue of Liberty.
For more details refer to the link;
https://brainly.com/question/19346126
