Using Pythagoras Theorem: 5=22+12
Taking positive square root we get
1. Mark a point 'A' representing 2 units on number line.
2. Now construct AB of unit length perpendicular to OA. Join OB
3. Now taking O as centre and OB as radius draw an arc, intersecting number line at point C.
4. Point C represents on number line
Not normally because an irrational number can't be expressed as a fraction which can be represented on the number line.
These number can also be represented on real line.
fractions are represented in form of decimals
By numbers at the same distance but on opposite sides of zero.
Answering that would be a snap if I could have a peek at the line, but until then, it's totally impossible.
Not normally because an irrational number can't be expressed as a fraction which can be represented on the number line.
These number can also be represented on real line.
A real number can be represented by a point on the number line.
It is the real number whose length represents the distance from the zero on the line to the point on the line.
fractions are represented in form of decimals
When the number represented by that circle is part of the solution.
No ,irrational no can not be represented on no line because it is not of the form p/
how do you show 2/5's on a number line
By numbers at the same distance but on opposite sides of zero.
The square root of 29 is an irrational number, close to (but not equal to) 5.385; on a number line, this is a point between 5 and 6 closer to 5 than 6. The number can also be represented as a continued fraction. You can find a link to an image of this representation below.
Answering that would be a snap if I could have a peek at the line, but until then, it's totally impossible.
The answer will depend on what you mean by "opposite": the additive inverse or the multiplicative inverse.