# square root of 4489 by division method

Minimum number of more plants to make the number of rows and number of columns same. For a P.T. MEDIUM. He wants to plant these in such a way that the number of rows and the number of columns remain same. 3. Join now. A gardener has 1000 plants. Join now. Ask your question. In a right-angle triangle if two sides are given then third side can be calculated using the Pythagoras theorem. Answer. The remainder obtained is $$53$$. In each row, the number of children is 22. Also, find the square root of the perfect square so obtained: 5. Find the Square Root of the Following Number by Division Method. Find the least number which must be subtracted from each of the following numbers so as to get a perfect square. The square root of $$3136$$ is calculated as follows. Find the square root of each of the following numbers by division method. (i) 2304 (ii) 4489 (iii) In this, first group the numbers into two starting from unit place, these groups are called periods. Find the number of digits in the square root of each of the following numbers (without any calculation). A. (vii) 5776 (viii) 7921 (ix) 576 (x) 1024 (xi) 3136 (xii) 900. Hence number to be added to $$1000$$ to make it perfect square, .\begin{align} &= {32^2} - 1000\\ &= 1024 - 1000\\ &= 24 \end{align}, Thus, the required number of plants $$=24$$. Find the number of digits in the square root of each of the following numbers (without any calculation): (i) 64     (ii) 144 (iii) 4489   (iv) 27225   (v) 390625. Hence, the square root of 2304 is 48. 4489. Therefore 41 must be subtracted from 825 to get a perfect square. Let us learn here how to find the square root of numbers which … \)This shows that, The required perfect square is $$6412 + 149 = 6561$$. If number of rows and number of columns are equal then number of plants has to be a perfect square. satapathyaradhana46 satapathyaradhana46 Here is your answer in the attachment hope it helps you . 1. For example, the square root of 16 is 4, because 16 is a perfect square of 4, such as: 4 2 = 16 and √16 = 4. Join now. Find the square roots of each of the following numbers by Division method: (i) 2304 (ii) 4489 (iii) 3481 (iv) 529 (v) 3249 (vi) 1369. Ask your question. Hence, the length of the side of a square is 21 m. Hence, the gardener requires 24 more plants. Finding square root by division method This is followed by finding the Square Roots of Decimal, the topic is explained in 6 steps. Add your answer and earn points. Therefore, perfect square can be obtained by subtracting $$53$$ from the given number $$1989$$. Also find the square root of the perfect square so obtained. A gardener has $$1000$$ plants. Square root of $$252$$ is calculated as follows. What must be subtracted from the numbers so as to get perfect square, It is evident that square of $$20$$ is less than $$402$$ by $$2$$. Find the square roots of each of the following numbers by Division method: (i) 2304     (ii) 4489   (iii) 3481     (iv) 529     (v) 3249     (vi) 1369, (vii) 5776   (viii) 7921  (ix) 576     (x) 1024    (xi) 3136    (xii) 900. \begin{align}&= 500 - 16\\&= 484\end{align}, Number of children left out in PT drill arrangement $$= 16$$, Instant doubt clearing with Cuemath Advanced Math Program. The square of $$57$$ is less than $$3250$$ by $$1$$. Here, we get remainder 53. Find the minimum number of plants he needs more for this. Therefore, required perfect square $$= 1989 − 53 = 1936$$, Square root of $$3250$$ can be calculated by long division method as follows, The remainder obtained is $$1$$. The square root of $$3249$$ is calculated as follows. To ask any doubt in Math download Doubtnut: https://goo.gl/s0kUoe Question: Find the square root of each of the following numbers by Division method. We get a remainder 0 and quotient as 5 7 using division method. (i) $$2304$$ (ii) $$4489$$ … 1. What must be added to the numbers so as to get perfect square. \begin{align}&= {23^2} - 525\\&= 529 - 525\\&= 4\end{align}, The required perfect square is $$525 + 4 = 529$$. Therefore, required perfect square $$= 825 − 41 = 784$$. Therefore, number of digits in square root =, Therefore, the number of digits in square root =. (iii) 3481. Join now. The square root of $$900$$ is calculated as follows. ... Find the square root of the following number by Division method. Here, we have to find the number which should be subtracted from total number of children to make it a perfect square. The remainder is $$41$$.it shows that the square of $$28$$ is less than $$825$$ by $$41$$. 2. Log in. \begin{align}&= {16^2} - 252\\&= 256 - 252\\&= 4\end{align}, The required perfect square is $$252 + 4 = 256$$. Therefore. Join now. Log in. \begin{align}\sqrt {4489} = 67\end{align}. The square root of $$5776$$ is calculated as follows. (i) If $$AB = 6 \,\rm{ cm}$$, $$BC = 8\, \rm{cm}$$, find $$AC$$, (ii) If $$AC = 13\,\rm{cm},$$  $$BC = 5 \,\rm{cm}$$, find $$AB$$. Find the square root of the following decimal numbers: (i) 2.56     (ii) 7.29   (iii) 51.84     (iv) 42.25   (v) 31.36. The square root of $$4489$$ is calculated as follows. Ans. Here, we get remainder 2. In a right triangle $$\rm{}ABC$$, $$\rm{}∠B = 90°$$. Find the least number which must be added to each of the following numbers so as to get a perfect square. If number of rows and number of column are equal then number of palant has to be a prefect square. B. Square root of $$2.56$$ is calculated as:-, Square root of $$51.84$$ is calculated as, Square root of $$42.25$$ is calculated as follows, Square root of $$31.36$$ is calculated as follows. Therefore 53 must be subtracted from 1989 to get a perfect square. Therefore, perfect square can be obtained by subtracting $$16$$ from the given number. Reasoning: When a number is large, even the method of trading the square root by prime factorization becomes lengthy and difficult, so the division method is used. drill, they have to stand in such a manner that the number of rows is equal to the number of columns. Here, we get remainder 31. Find the least number which must be added to each of the following numbers so as to get a perfect square. C. 73. Add your answer and earn points. Since remainder is zero and number of digits and left in the given number. After that, the concept of Estimating Square Roots is also explained. The remainder is $$16$$. $$AC = 13\;\rm{cm}$$ , $$BC = 5\;\rm{cm}$$ , $$AB$$=? Area of the square = side of a square x side of a square, \begin{align}441\;\rm{m^2} = \text{(side of a square)}^2\end{align}, $${\text{Side of a square}} = \;\sqrt {441}= 21\;{\rm{m}}$$. (ii) 4489. Answered Square root of 0.4489 by long division method 2 See answers karankumar8461 is waiting for your help. Find the square root of the following number by Division method… Find the least number which must be subtracted from each of the following numbers so as to get a perfect square. $$AB = 6\;\rm{cm}$$ $$BC = 8\;\rm{cm}$$  $$AC=$$ ? $${80^2} < 6412$$The remainder is \(12. Here, we get remainder 1. Find the square root of 4489 by division method - 25901342 1. New questions in Math. How many children would be left out in this arrangement. 1. This chapter contains a total of 4 exercises.