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Let T be Ted, B be Barney, I be Income and E be Expenditure, S be Savings. So, S = I - E, Also, TI = Ted's Income, BI = Barney's Income, TE = Ted's Expenditure, BE = Barney's Expenditure.

(1) Given: TI + BE > BI + TE, rearranging we get:

TI - TE > BI - BE
Here: TI - TE is Ted's savings, BI - BE = Barney's savings

Hence, Ted's Savings > Barney's Savings. Hence Sufficient.

(2) TI = 0.8BI
No Information on Expenditures, hence Insufficient.

Hence Option A

gmatbusters, Can you please help me with this one? Is the logic I mentioned incorrect for statement (1) ?
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Hi nkin

Question is
Who saves a greater portion of their income?

Question doesn't ask for absolute value of saving but greater proportion ( ratio) of savings.

We need to compare (Ted saving/Ted income) and (Barney saving/Barney ncome)

So we do need the ratio of income, hope it is clear now.

In case of any doubt, Do not hesitate to tag me again.

nkin
nkin
Let T be Ted, B be Barney, I be Income and E be Expenditure, S be Savings. So, S = I - E, Also, TI = Ted's Income, BI = Barney's Income, TE = Ted's Expenditure, BE = Barney's Expenditure.

(1) Given: TI + BE > BI + TE, rearranging we get:

TI - TE > BI - BE
Here: TI - TE is Ted's savings, BI - BE = Barney's savings

Hence, Ted's Savings > Barney's Savings. Hence Sufficient.

(2) TI = 0.8BI
No Information on Expenditures, hence Insufficient.

Hence Option A

gmatbusters, Can you please help me with this one? Is the logic I mentioned incorrect for statement (1) ?
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gmatbusters

GMATbuster's Weekly Quant Quiz#10 Ques #7


For Questions from earlier quizzes: Click Here

Ted and Barney work for the same company but earn different incomes and have different expenditures. Who saves a greater portion of their income?
(1) The sum of Ted’s income and Barney’s expenditure is greater than the sum of Barney’s income and Ted’s expenditure.
(2) Ted’s income is 20% lesser than Barney’s income.

PFA my solution for the same,

Posted from my mobile device
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Can you please post the official answer explanation here. gmatbusters
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Official Explanation:



Let T be Ted, B be Barney, I be Income and E be Expenditure, S be Savings. So, S = I - E, Also, TI = Ted's Income, BI = Barney's Income, TE = Ted's Expenditure, BE = Barney's Expenditure.

(1) Given: TI + BE > BI + TE, rearranging we get:

TI - TE > BI - BE
Here: TI - TE is Ted's savings, BI - BE = Barney's savings

Hence, Ted's Savings > Barney's Savings.

But Question is whether "Who saves a greater portion of their income?"

Hence we need to compare Ted's Savings/Ted's Income and Barney's Savings/Barney's Income
NOT Sufficient.


(2) TI = 0.8BI
No Information on Expenditures, hence NOT Sufficient.

Combining Statement 1 & 2, we get
Ted's Savings/Ted's Income > Barney's Savings/Barney's Income
Hence, Ted saves a greater portion of their income?

SUFFICIENT


Hence Option C
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nkin
Let T be Ted, B be Barney, I be Income and E be Expenditure, S be Savings. So, S = I - E, Also, TI = Ted's Income, BI = Barney's Income, TE = Ted's Expenditure, BE = Barney's Expenditure.

(1) Given: TI + BE > BI + TE, rearranging we get:

TI - TE > BI - BE
Here: TI - TE is Ted's savings, BI - BE = Barney's savings

Hence, Ted's Savings > Barney's Savings. Hence Sufficient.

(2) TI = 0.8BI
No Information on Expenditures, hence Insufficient.

Hence Option A
­this gives u the amount and not the proportion of thier savings
lets say ted earns 1000 and spends 500 thus saves 50%
barney earns 10 and spends 3 thus saves 70%
in this case although barney saves higher proportion acc to your working it'll show that ted has higher savings which is true but not higher proportion
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