Represent 5.4949 on the number line,using suc | vedclass

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(D) To represent $5.4949$ on the number line using successive magnification:$1$. Locate $5.4949$ between $5$ and $6$. Divide the interval into $10$ eq

Vedclass · Accepted Answer

Visualize $5.4949$ between $5.494$ and $5.495$.

Vedclass · Answer

(D) To represent $5.4949$ on the number line using successive magnification:$1$. Locate $5.4949$ between $5$ and $6$. Divide the interval into $10$ equal parts to find $5.4$ and $5.5$.$2$. Magnify the interval between $5.4$ and $5.5$. Divide it into $10$ equal parts to locate $5.49$ and $5.50$.$3$. Magnify the interval between $5.49$ and $5.50$. Divide it into $10$ equal parts to locate $5.494$ and $5.495$.$4$. Magnify the interval between $5.494$ and $5.495$. Divide it into $10$ equal parts. The point $5.4949$ lies between $5.494$ and $5.495$,specifically at the $9^{th}$ subdivision.

Represent $5.4949$ on the number line,using successive magnification,up to $4$ decimal places.

Similar Questions

Classify the following numbers as rational or irrational with justification:
$(i)$ $0.5918$
$(ii)$ $(1+\sqrt{5})-(4+\sqrt{5})$

Convert the following rational number into decimal form and state the kind of its decimal expansion:
$\frac{4}{13}$

Simplify:
${{(625)^{-\frac{1}{2}}}^{-\frac{1}{4}}}^{2}$

State whether the following statement is true or false:
Every whole number is a natural number.

State whether the following statement is true:
There is a number $x$ such that $x^{2}$ is irrational but $x^{4}$ is rational. Justify your answer by an example.

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Represent $5.4949$ on the number line,using successive magnification,up to $4$ decimal places.

Similar Questions

Classify the following numbers as rational or irrational with justification:$(i)$ $0.5918$$(ii)$ $(1+\sqrt{5})-(4+\sqrt{5})$

Convert the following rational number into decimal form and state the kind of its decimal expansion:$\frac{4}{13}$

Simplify:${{(625)^{-\frac{1}{2}}}^{-\frac{1}{4}}}^{2}$

State whether the following statement is true or false:Every whole number is a natural number.

State whether the following statement is true:There is a number $x$ such that $x^{2}$ is irrational but $x^{4}$ is rational. Justify your answer by an example.