Question
Simplify: $37.6 + 72.85 - 58.678 - 6.09$

Answer

Converting them in like decimals $37.600 + 72.850 - 58.678 - 6.090 $
$= (37.600 + 72.850) - (58.678 + 6.090) $
$= 110.450 - 64.768 $
$= 45.682$
Working: $\ \ \ 37.600\\ \underline{+72.850}\\ \underline{\ 110.450}$ $\ 110.450\\ \underline{-64.768}\\ \underline{\ \ \ 45.682}$ $\ 58.678\\ \underline{+6.090}\\ \underline{\ 64.768}$

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

One tile of a square plot is $250m$, find the cost of leveling it at the rate of $Rs \ 2$ per square meter.
The length, breadth and height of a room are $1050 \ cm, 750 \ cm$ and $425 \ cm$ respectively. Find the length of the longest tape which can measure the three dimensions of the room exactly.
Find the least numbres divisible by $15, 20, 24, 32$ and $36.$
A school bus picking up children in a colony of flats stops at every sixth block of flats. Another school bus starting from the same place stops at every eighth blocks of flats. Which is the first bus stop at which both of them will stop?
With the help of a figure, find the maximum and minimum number of points of intersection of four lines in a plane.
The $L.C.M$ and $H.C.F$ of two numbers are $180$ and $6$ respectively. If ones of the numbers is $30$, find the other number.
Find the $LCM$ of the numbers: $9$ and $4$
A survey was carried out in a certain school to find about different modes of transport used by students to travel to school each day. $30$ students of class $VI$ were interviewed and the data obtained was displayed in the form of a pictographs given below:
Look at the above pictograph and answer the following questions:
$i.\ $Look at the above pictograph and answer the following questions:
$ii.\ $How many students are using cycle or walking as a mode of travel?
$iii.\ $Which is most popular mode of travel?
Construct line segments whose lengths are: $4.8\ cm.$
In the adjacent figure, a quadrilateral has been shown.

Name:
$i.\ $Its diagonals.
$ii.\ $Two pairs of opposite sides.
$iii.\ $Two pairs of opposite angles.
$iv.\ $Two pairs of adjacent sides.
$v.\ $Two pairs of adjacent angles.