Question

$\huge\bold{\mathcal{❧Question}}\ \textless \ br /\ \textgreater$

x + 1 = 17
if x = y,
prove that y+ 1= 17

❥ by using Euclid axioms/--


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Answer 1

${\huge{ \underline{ \red{ \mathcal{Question:—}}}}}$

x + 1 = 17

if x = y,

prove that y+ 1= 17

❥ by using Euclid axiom(s)

${\huge{ \underline{ \blue{ \mathcal{Answer:—}}}}}$

x+1=17

subtracting one both sides

x=17-1. ——(1)

x=y. ——(2)

17-1=y {equals are equal to one another}

——————(from (1)&(2))

adding 1 both sides

y+1=17

hence proved

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Euclids Axiom used above :-

states that

if x = y

And y = z

then x must be equal to z {x=z}

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Hope it______

Answer 2

Step-by-step explanation:

Euclids Axiom used :-

states that

if x = y

And y = z

then x must be equal to z {x=z}

x+1=17

subtracting one both sides

x=17-1. ——(1)

x=y. ——(2)

17-1=y {equals are equal to one another}

——————(from (1)&(2))

adding 1 both sides

y+1=17

hence proved