The weights of $4$ boxes are $40, 70, 80$ and $50$ kilograms. Which of the following cannot be the total weight, in kilograms, of any combination of these boxes and in a combination a box can be used only once?

240

No worries! We‘ve got your back. Try BYJU‘S free classes today!

160

No worries! We‘ve got your back. Try BYJU‘S free classes today!

200

No worries! We‘ve got your back. Try BYJU‘S free classes today!

220

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

Open in App

Solution

The correct option is C $220$
$40 + 70 + 80 + 50 = 240 k i l o g r a m s$
$70 + 80 + 50 = 200 k i l o g r a m s$
$40 + 70 + 50 = 160 k i l o g r a m s$
Hence $220$ kilograms cannot be obtained.

Suggest Corrections

Similar questions

If the weight of 17 boxes of sweets is 39.44 kg then the weight of 44 boxes in kilograms is

Q. A box containing

200000

medicine tablets each weighing

20

mg. What is the total weight of all the tablets in the box in grams and in kilograms?

Question 95

Solve the following:

Hamid has three boxes of different fruits. Box A weighs 2 $\frac{1}{2}$ kg more than box B and Box C weighs 10 $\frac{1}{4}$ more than box B. The total weight of the three boxes is 48 $\frac{3}{4} k g$ . How many kilograms does box A weigh?

Question 95

Solve the following:

Join BYJU'S Learning Program

The weights of 4 boxes are 40,70,80 and 50 kilograms. Which of the following cannot be the total weight, in kilograms, of any combination of these boxes and in a combination a box can be used only once?

The correct option is C 22040+70+80+50=240 kilograms70+80+50=200 kilograms40+70+50=160 kilogramsHence 220 kilograms cannot be obtained.

The weights of $4$ boxes are $40, 70, 80$ and $50$ kilograms. Which of the following cannot be the total weight, in kilograms, of any combination of these boxes and in a combination a box can be used only once?

The correct option is C $220$
$40 + 70 + 80 + 50 = 240 k i l o g r a m s$
$70 + 80 + 50 = 200 k i l o g r a m s$
$40 + 70 + 50 = 160 k i l o g r a m s$
Hence $220$ kilograms cannot be obtained.