Question
Replace each $*$ by the correct digit in the following:
✓
Answer
Here, it is clear that in the units place, $9 - 4 = 5$ And in the tens place, $8 - 3 = 5$.
We can now easily find out the other missing blanks by subtracting $3455$ from $8989$.
Addend (difference) $= 3455$ Thus, the correct answer is:
We can now easily find out the other missing blanks by subtracting $3455$ from $8989$.
Addend (difference) $= 3455$ Thus, the correct answer is:
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
A man bought some pencils for $Rs. 30$ and some pens for $Rs. 90$. The next day, he again bought some pencils for $Rs. 25.$ Then he sold all the pencils for $Rs. 20$ and the pens for $Rs. 70$. What was his net gain or loss?
→What is the lowest point with respect to sea level on land or on the ocean floor? What is its height? (This height should be negative).
The length of a rectangular fields is $100m$. If its perimeter is $300m$, what is its breadth?
→Express the following as mixed fracton: $\frac{20}3$
→Three squares are joined together as shown in Fig. Their sides are $4\ cm, 10\ cm$ and $3\ cm.$ Find the perimeter of the figure.
→Following are the choices of games of $40$ students of Class $VI$: football, cricket, football, kho$-$kho, hockey, cricket, hockey, kho$-$kho, tennis, tennis, cricket, football, football, hockey, kho$-$kho, football, cricket, tennis, football, hockey, kho$-$kho, football, cricket, cricket, football, hockey, kho$-$kho, tennis, football, hockey, cricket, football, hockey, cricket, football, kho$-$kho, football, cricket, hockey, football.
$a.\ $Arrange the choices of games in a table using tally marks.
$b.\ $Which game is liked by most of the students?
$c.\ $Which game is liked by minimum number of students?$
→$a.\ $Arrange the choices of games in a table using tally marks.
$b.\ $Which game is liked by most of the students?
$c.\ $Which game is liked by minimum number of students?$
Find the area of a rectangle whose length is $36\ cm$ and breadth $15\ cm.$
→Subtract:$\frac{4}{15}$ from $2\frac{1}{5}$
→Show that the following fractions is in the simplest form:
$\frac{21}{10}$
→$\frac{21}{10}$
Give the prime factorization of the following number: $13915$
→