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Bunuel
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I think it will be D. Take x = 9.2, y= 9.8, then x + y = 19. Since they have asked for greatest possible integer value and they have not mentioned x and y are integers.
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chetan2u
Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20


selim, always be care ful to read wordings..
we are looking for max integer value of x and y and x and y need not be integers

so take the max possible value if x<y<10
\(9.9999998<9.999999<10\)
so both x and y can be just near 10 but less than 10..
so x+y will be near 20 but slightly less than that so
answer 19


Thanks guru. Holy ****. Simply miss it because of excitement.
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Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20

Given x<y<10.
Max(x+y)=max(x)+max(y)=9.99+9.98=19.97
But we are asked the greatest possible integer value of x + y, hence Max(x+y)=19

Ans.(D)
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Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20

We need integer value possible for Max (x + y)

Given, x < y < 10, hence Max (y) = 9.9 & Max (x) = 9.1, considering only one decimal place for simplicity

We get integer value possible for Max (x + y) = 9.9 + 9.1 = 19

Max (x + y) cannot be 20, as both x & y are less than 10.

Hence the only integer value for Max (x + y) below 20, is 19.

Answer D.



Thanks,
GyM
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Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20

We need x + y as integer but x and y can be fractions. With this in mind,

Say x = 9.8 , y = 9.9 as x < y

x + y = 19.70 = 19

So, D
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Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20

Cool question :dazed

So y> x & 10>y

greatest integer value of x+y

trap answer B

x and y can be numbers/decimals/fractions

9.9+8.9 = 18.8

19

D
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Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20

y can be \(=9.99\)

So, \(x=9.98\)

\(x+y=9.99+9.98=18<x+y<20\)

The answer is D
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Simpler way to solve without using decimals:

given:

\(x<y\)
\(y<10\)

we can do the following:
\(x+y<y+y\)
\(x+y<2y\)
\(2*y<10*2\)
\(2y<20\)

We can sub 2y from the previous inequality to get
\(x+y<20\)

The least integer must therefore be 19, since x+y is less than 20.
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If x < y and y < 10, what is the greatest possible integer value of x + y?

Take y=9.9 and x=9.1

sum = 19

Hence D

The problem does not says that x and y need to be an integer
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Why are we not considering negative values? Nowhere does it say that x&y have to be positive. In that case, I can take x=-29 and y=9... x+y=20.

KSBGC
Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20


Given,

x<y

and y < 10


we are asked to determine the greatest value of x + y .

y ( max) = 9.9999

x ( max) = 9.9998

x + y = 19 ( max)


Thus the best answer is D.
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-29 + 9 = -20
shriyaarora8
Why are we not considering negative values? Nowhere does it say that x&y have to be positive. In that case, I can take x=-29 and y=9... x+y=20.

KSBGC
Bunuel
If x < y and y < 10, what is the greatest possible integer value of x + y?

A. 16
B. 17
C. 18
D. 19
E. 20


Given,

x<y

and y < 10


we are asked to determine the greatest value of x + y .

y ( max) = 9.9999

x ( max) = 9.9998

x + y = 19 ( max)


Thus the best answer is D.
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