Question

4. Find decimal form of √23 and √24 upto 3 decimal places.

Answer 1

Answer:

$\sqrt{23}=4.795$

$\sqrt{24}=4.898$

Step-by-step explanation:

Given : Numbers $\sqrt{23}\text{ and } \sqrt{24}$

To find : The decimal form of the given numbers upto three decimal places

Solution :

To find the square root of a non perfect square natural number :

1. Put a suitable number of pair of zeros after the decimal point.

2. Now find the square root of the number upto one more decimal places than the desired one by long division method.

3. Now round off the quotient.

Now, The long division method is shown below in the figure.

Refer the attached graph below.

$\sqrt{23}=4.795$

$\sqrt{24}=4.898$

Answer 2

Answer:

√23 = 4.795

√24 = 4.898

Step-by-step explanation:

4.79658

4

23.00000000

87

700

609

949

9100

8541

9585

55900

47925

95908

797500

767264

30236

23

=4.796

4.8989

4

24.00000000

16

88

800

704

969

9600

8721

9788

87900

78304

97969

959600

881721

77879

24

=4.8989