(B) Euclid's second axiom states that if equals are added to equals,the wholes are equal.In the given statement,we have $x+y=10$. Adding $z$ to both s

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(B) Euclid's second axiom states that if equals are added to equals,the wholes are equal.In the given statement,we have $x+y=10$. Adding $z$ to both sides,we get $(x+y)+z = 10+z$.Since $x+y$ and $10$ are equal,adding the same quantity $z$ to both sides maintains equality.Therefore,this illustrates the second axiom.

Class 9 Mathematics Introduction to Euclid’s Geometry Mix Examples - Introduction to Euclid’s Geometry

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It is known that if $x+y=10$,then $x+y+z=10+z$. The Euclid's axiom that illustrates this statement is:

A
First Axiom
B
Second Axiom
C
Third Axiom
D
Fourth Axiom

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Introduction to Euclid’s Geometry

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Mix Examples - Introduction to Euclid’s Geometry

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Solve the following question using appropriate Euclid's axiom:
In the figure:
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Write whether the following statement is True or False. Justify your answer.
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It is known that if $x+y=10$,then $x+y+z=10+z$. The Euclid's axiom that illustrates this statement is:

Similar Questions

'Lines are parallel if they do not intersect' is stated in the form of

The number of dimensions a solid has is:

The number of dimensions a point has is:

Solve the following question using appropriate Euclid's axiom:In the figure:$BM = BN$,$M$ is the mid-point of $AB$ and $N$ is the mid-point of $BC$. Show that $AB = BC$.

Write whether the following statement is True or False. Justify your answer.The things which are double of the same thing are equal to one another.

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Solve the following question using appropriate Euclid's axiom:
In the figure:
$BM = BN$,$M$ is the mid-point of $AB$ and $N$ is the mid-point of $BC$. Show that $AB = BC$.

Write whether the following statement is True or False. Justify your answer.
The things which are double of the same thing are equal to one another.