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Start the plan(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
OA E
Source: Official Guide
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Start the planBTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
$$? = 2M$$BTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
Source: Official Guide
ALWAYS KEEP YOUR EYE ON THE ANSWER CHOICES.BTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
Good idea, but the final check to see whether the *potential* answer satisfies the question stem is necessary.GMATGuruNY wrote:ALWAYS KEEP YOUR EYE ON THE ANSWER CHOICES.BTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
If Jake loses 8 pounds, he will weigh twice as much as his sister.
j-8 = 2s
j = 2s + 8 = even + even = even.
Since Jake's weight must be an EVEN VALUE, the correct answer is E.
The sum of Jake's weight and his sister's weight is an INTEGER VALUE.fskilnik@GMATH wrote:Good idea, but the final check to see whether the *potential* answer satisfies the question stem is necessary.GMATGuruNY wrote:ALWAYS KEEP YOUR EYE ON THE ANSWER CHOICES.BTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
If Jake loses 8 pounds, he will weigh twice as much as his sister.
j-8 = 2s
j = 2s + 8 = even + even = even.
Since Jake's weight must be an EVEN VALUE, the correct answer is E.
I explain: with exactly the same question stem, but 366 in the place of 278, we would come to the wrong alternative choice.
(If sister weights 89.5 pounds, twice her weight is 179, Jake could weight 187 pounds and the argument shown in red fails.)
Regards,
Fabio.
Here, the value in red is the sum of Jake's weight and TWICE the sister's weight:fskilnik@GMATH wrote:I explain: with exactly the same question stem, but 366 in the place of 278, we would come to the wrong alternative choice.
(If sister weights 89.5 pounds, twice her weight is 179, Jake could weight 187 pounds and the argument shown in red fails.)
Regards,
Fabio
The addition of the arguments above validates the argument.GMATGuruNY wrote: The answer choices indicate that Jake's weight is an INTEGER VALUE.
Implication:
The sister's weight must also be an integer value.
This is perfect.GMATGuruNY wrote: The sum of Jake's weight and his sister's weight is an INTEGER VALUE.
The answer choices indicate that Jake's weight is an INTEGER VALUE.
Implication:
The sister's weight must also be an integer value.
Given the conditions in the problem, Jake's weight must be an EVEN INTEGER.
As a result, the only viable answer choice is E.
We let J = Jake’s current weight and S = Sister’s current weight, in pounds, and create the equations:BTGmoderatorDC wrote:If Jake loses 8 pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake's present weight, in pounds?
(A) 131
(B) 135
(C) 139
(D) 147
(E) 188
