The solution to the equation 5x = 30 is x = 6
From the question, we have the following parameters that can be used in our computation:
5x = 30
Divide both sides of the equation by 5
So, we have the following representation
5x/4 = 30/5
Evaluate the quotient
x = 6
Hence, the solution to the equation is x = 6
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Answer: x = 6 or in other words the answer to this question is 6.
Step-by-step explanation: We will need to isolate the variable x so we divide both sides by 5 and get our solution of 6.
Answer:
City C is 12 times the population of city A.
Step-by-step explanation:
AI-generated answer
To find out how many times the population of city C is compared to city A, we first need to determine the population of city C.
Given that the population of city B is 1,560,000 and the population of city C is twice the population of city B, we can calculate the population of city C as follows:
Population of city C = 2 * Population of city B
= 2 * 1,560,000
= 3,120,000
Now that we know the population of city C is 3,120,000, we can compare it to the population of city A.
The population of city A is given as 2.6 * 10^5 (which is scientific notation for 2.6 multiplied by 10 raised to the power of 5).
To compare the population of city C to city A, we divide the population of city C by the population of city A:
Population of city C / Population of city A = 3,120,000 / 2.6 * 10^5
To simplify this calculation, we can express both numbers in the same format:
3,120,000 = 3.12 * 10^6 (since we move the decimal point 6 places to the right)
2.6 * 10^5 = 260,000 (as we move the decimal point 5 places to the right)
Now we can calculate:
Population of city C / Population of city A = 3.12 * 10^6 / 260,000
Dividing these two numbers, we get:
Population of city C / Population of city A = 12
Therefore, the population of city C is 12 times the population of city A.
Answer:
City C is 12 times the population of city A.
Step-by-step explanation: