Dog Weights

Algebra Level 1

The average weight of three dogs, a Golden Retriever, a Boxer, and a Chihuahua, is 65 pounds. The Golden Retriever weighed 49 pounds more than the Boxer and the Chihuahua weighed 11 pounds. How much does the Golden Retriever weigh? How much does the Boxer weigh?

The Golden Retriever weighs 111 pounds. The Boxer weighs 67 pounds. The Golden Retriever weighs 122 pounds. The Boxer weighs 61 pounds. The Golden Retriever weighs 115 pounds. The Boxer weighs 65 pounds. The Golden Retriever weighs 116.5 pounds. The Boxer weighs 67.5 pounds.

This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try refreshing the page, (b) enabling javascript if it is disabled on your browser and, finally, (c) loading the non-javascript version of this page . We're sorry about the hassle.

4 solutions

Mohammad Farhat
Aug 22, 2018

I just added 49 to 11 and got 60.

65 3 65*3 -60=135

I now I have to divide by 2, so I checked for the numbers that ended with .5 and got the answer.

Tytan Le Nguyen
Feb 16, 2015

The answer can be found by just checking the answers. Just adding 49 to the smaller weight and seeing if it equals the bigger weight will give you the answer. While this is a good problem, the answer needs to be better hidden.

Kartik Kulkarni
Feb 7, 2015

Let Golden Retriever = g g , Boxer = b b , Chihuahua = c c

g + b + c 3 \frac{g + b + c}{3} = 65

49 + 2 b + 11 3 \frac{49 + 2b + 11}{3} = 65

60 + 2 b 3 \frac{60 + 2b}{3} = 65

60 + 2 b 60+2b = 195

2 b 2b = 135

Therefore b b = 67.5

And by following the equation ,

Boxer = 67.5 , Golden Retriever = 116.5 , Chihuahua = 11

Nick Baker
May 2, 2015

All of the answer options that are shown are incorrect except for the one that is the answer. Please rectify this problem.

0 pending reports

×

Problem Loading...

Note Loading...

Set Loading...