Maths-
General
Easy
Question
In 2015 the populations of City X and City Y were equal. From 2010 to 2015 , the population of City X increased by 20% and the population of City decreased by 10%. If the population of City was 120,000 in 2010 , what was the population of City Y in 2010?
- 60000
- 90000
- 160000
- 240000
Hint:
Hint:
- A percentage is a number or ratio that can be expressed as a fraction of 100.
The correct answer is: 160000
Explanation:
- We have given In 2015 the populations of City X and City Y were equal. From 2010 to 2015, the population of City X increased by 20% and the population of City Y decreased by 10%
- We have to find what was the population of City Y in 2010.
Step 1 of 1:
1: population of city x in 2010 = 120000
it increases by 20 % in 5 years . so in 2015 it will be
![∣ 20 divided by 100 cross times 120000 equals 24000 equals 120000 plus 24000 equals 144000](data:image/png;base64,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)
Thus population of city x in 2015 is 144000.
2: the population of city x and y are same in year 2015.
3: to find= population of city y in 2010 .if it reduces by 10% in 5 years.it will be 10 % more in year 2010
4: let population of city y in year 2015 be 100.
it gets increased by 10% =90
thus-
![100 divided by 90 equals 144000 divided by x](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAAPCAYAAABjhcQWAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAAp1JREFUeNrtWTtIA0EQPUIQERFExCKFIGIpglhZiCCSQlIIFmIlgpWFvViJIBYiIkIQsUgRkGBhYSMhiFgEQhARsRFrGwsLCRI4Z3EWwnJ7t5/Z0+g9eBBuX25y82bndjee9zsxBrz1ErQL/pxfx8ClxNf/59cIcBN4F6LpAR4Bq8g8XjPViegHvgBTAWNTwBtgA/gBLAGHCGO7zFsr5oC+pY7aBxd+aaMAXI1IThmYE5JUttCJ2EAzRcwCH4AT+LBp4ArwCThAFNtl3ji6gY8K2igdtQ/UfllB9tALwIOA6/vARQOdiBTOpv6AsZqk27FYuwSxXeatFXmcOL6FjtoHF345SWQJO5GIaRzT1YlgD3siGWuGJKFOEDuOApxs6Sq+hY7aBxd+eTiBdgKub+GYdiLfgB0B19m1VwOdCLa+G5eMPUvGBnE9aBPbV6BtAbL49/h7w7QqOmofXPjFUReWSMvAQ9NENkO+82mg09nKL2C7n8Kul8J1Sp0gdhwdkHWCNQWtio7aBxd+cWSBe/h5RnUtblKADQOd7laeFV8F78F4BhwWOqBJbNcFOBpglm+ho/bBlV8cV+gdOyXos0nkq6RVdwqtWlVHsZXvxGMD09hxvIKrOFGitKo6ah9c+7WOnXSUYhOSlRyRlAx0FFv5aVzUmsaOowOqFreqjtoHl35N4j32dE4hZImcx9Yr4lS4uaqOYiu/DcwYxv6JYxhdrR+DD678YsdmF8Au7/tcs2b7CvZwDcZaahrbNpsN1xa6qK08RxkTxV8VGZyFOYvY7VqALnyg9osV6KVQcGzTWIh62Ki1Ty/+AP53WB6r21SnspXnO6gKLpjfgcWQNYVqbMrC010z2hYgtQ+UfrECPhfeTBxFyes+QYL48QWU/0q7yG9ytQAAAI10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW4+MTAwPC9tbj48bW8+LzwvbW8+PG1uPjkwPC9tbj48bW8+PTwvbW8+PG1uPjE0NDAwMDwvbW4+PG1vPi88L21vPjxtaT54PC9taT48L21hdGg+LanADAAAAABJRU5ErkJggg==)
![x equals 144000 cross times 100 over 90](data:image/png;base64,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)
X =160000
population of city x is .
Hence, Option C is correct.
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![h left parenthesis x right parenthesis equals 2 to the power of x](data:image/png;base64,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)
The function is defined above. What is ![h left parenthesis 5 right parenthesis minus h left parenthesis 3 right parenthesis ?](data:image/png;base64,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)
![h left parenthesis x right parenthesis equals 2 to the power of x](data:image/png;base64,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)
The function is defined above. What is ![h left parenthesis 5 right parenthesis minus h left parenthesis 3 right parenthesis ?](data:image/png;base64,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)
Maths-General
Maths-
Of the following, which is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment?
![](data:image/png;base64,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)
Three colonies of insects were each treated with a different pesticide over an 8-week period to test the effectiveness of the three pesticides. Colonies A, B, and C were treated with Pesticides A,B , and C, respectively. Each pesticide was applied every 2 weeks to one of the three colonies over the 8-week period. The bar graph above shows the insect counts for each of the three colonies 0,2,4,6, , and 8 weeks after the initial treatment.
Of the following, which is closest to the ratio of the total number of insects in all three colonies in week 8 to the total number of insects at the time of initial treatment?
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)
Three colonies of insects were each treated with a different pesticide over an 8-week period to test the effectiveness of the three pesticides. Colonies A, B, and C were treated with Pesticides A,B , and C, respectively. Each pesticide was applied every 2 weeks to one of the three colonies over the 8-week period. The bar graph above shows the insect counts for each of the three colonies 0,2,4,6, , and 8 weeks after the initial treatment.
Maths-General
Maths-
Express the following recurring decimal as a vulgar fraction
0.15151515………..
Express the following recurring decimal as a vulgar fraction
0.15151515………..
Maths-General
Maths-
Simplify by rationalizing:![fraction numerator 7 plus 3 square root of 5 over denominator 7 minus 3 square root of 5 end fraction](data:image/png;base64,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)
Simplify by rationalizing:![fraction numerator 7 plus 3 square root of 5 over denominator 7 minus 3 square root of 5 end fraction](data:image/png;base64,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)
Maths-General
Maths-
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)
The two graphs above show the total amounts of money that Ian and Jeremy each have deposited into their savings accounts for the first seven weeks after opening their accounts. After they made their initial deposits, how much more did Ian deposit each week
![](data:image/png;base64,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)
The two graphs above show the total amounts of money that Ian and Jeremy each have deposited into their savings accounts for the first seven weeks after opening their accounts. After they made their initial deposits, how much more did Ian deposit each week
Maths-General