Ms. Garcia's science students are studying scale models. For her science project, Sarah has decided to make a scale model of the
solar system. She is using the model you see here as inspiration. She plans to use this as her starting point and add the remaining planets in the correct orbits around the Sun. Sarah conducted some research to help her with the diameters of the planets and Sun in her model and found the table you see above. If Sarah uses a ball for Earth that is 4" in diameter, how much bigger must the Sun be in her model? A) 10 times bigger
The answer is the option B: <span>B) 109 times bigger. The explanation of this exercise is shown below: By the information given in the table attached, the diameter of the Sun is 109 if the diameter of the Earth is 1. Therefore, the Sun is 109 times bigger than the Earth. Then, if </span><span>Sarah uses a ball for Earth that is 4" in diameter,</span> the diameter of the Sun must be 109 times bigger: D=4"x109 D=436".
Step-by-step explanation: If you write an equation for this scenario it would be y = 12+3x. 12 is the starting value and x represents how many hours the bike is rented, therefore 3 dollars would be added to the initial 12 each hour. So if Lucy spent $30 then it would change to 30= 12+3x. Now you essentially just need to work backwards. Rearrange the equation and move 12 to the left of the equal sign to make 30-12=3x. Combine vairable to make 18=3x. Divide 3x by 3 to isolate x and divide 18 by 3 as well to make it even. This looks like 18/3=3x/3. Meaning it would end up as 6=x.
