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In a certain economy, C represents the total amount of [#permalink]

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14 Dec 2012, 12:27

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In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

Re: In a certain economy, C represents the total amount of [#permalink]

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14 Dec 2012, 20:00

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roygush wrote:

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

Re: In a certain economy, C represents the total amount of [#permalink]

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15 Dec 2012, 02:07

MacFauz wrote:

roygush wrote:

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

Ok so your thinking process was - i need to find an increase hence subtract Yold and Ynew. I did isolated Y and then instead of C i put C+99 but wasnt aware that i should treat them as Old and New. interesting...
_________________

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

Re: In a certain economy, C represents the total amount of [#permalink]

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15 Dec 2012, 06:14

MacFauz wrote:

roygush wrote:

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

But also if we do :C = 90 + 9y/11 ------> adding 99 we have 11 (C - 90 +99)/9= y -------> 11C + 99/9 = Y clearly the only value that fits is 11 * 2 + 99/9 = y. \(That is, 121\)
_________________

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation C=90+9Y/11. If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A.11 B.22 C.99 D.121 E.171

I tried several different approaches any tried to input numbers to see how it reacts but nothing worked... can someone care to explain?

Given \(C = 90 + \frac{9Y}{11}\) Note that C changes whenever Y changes. So if C increases by 99, it's because Y increased from Y1 to Y2.

\(\frac{9}{11}(Y2 - Y1) = 99\) \(Y2 - Y1 = 121\) Y increased by 121 which led to an increase of 99 in C.
_________________

Re: In a certain economy, C represents the total amount of [#permalink]

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27 Jan 2016, 22:54

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In a certain economy, C represents the total amount of consumption in [#permalink]

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09 Mar 2016, 10:17

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation \(C= 90+\frac{9}{11}y\) . If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation \(C= 90+\frac{9}{11}y\) . If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A) 11

B) 22

C) 99

D) 121

E) 171

Merging topics. Please refer to the discussion above.
_________________

In a certain economy, C represents the total amount of consumption in millions of dollars, Y represents the total national income in millions of dollars, and the relationship between these two values is given by the equation \(C= 90+\frac{9}{11}y\) . If the total amount of consumption in the economy increases by 99 million dollars, what is the increase in the total national income, in millions of dollars?

A) 11

B) 22

C) 99

D) 121

E) 171

hi, lets see the equation- \(C= 90+\frac{9}{11}y\) ..

here 90 is a constant term, so ANY increase / decrease in C will be COMPENSATED by y.. so an increase of 99 will be taken care by y.. \(99= \frac{9}{11}y\) or y=121.. D
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