What is the justification?
$angle C approximately equal to angle H$ and
$angle H approximately equal to angle A$ so
$angle C approximately equal to angle A$

Symmetric Property
Angle addition postulate
Reflexive Property
Transitive Property

hint Hint:

IN a transitive relation
a->b
b->c
then , a->c

The correct answer is: Transitive Property

Given
$angle C approximately equal to angle H$
$angle H approximately equal to angle A$ and
$angle C approximately equal to angle A$
if you observe carefully, it follows x = y and y = z, then also x = z
So , it is transitive property .

whenever x = y and y = z, then also x = z

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Can’t find what you’re looking for?

What is the justification?
$angle C approximately equal to angle H$ and
$angle H approximately equal to angle A$ so
$angle C approximately equal to angle A$

Symmetric Property
Angle addition postulate
Reflexive Property
Transitive Property

IN a transitive relation
a->b
b->c
then , a->c

The correct answer is: Transitive Property

Given
$angle C approximately equal to angle H$
$angle H approximately equal to angle A$ and
$angle C approximately equal to angle A$
if you observe carefully, it follows x = y and y = z, then also x = z
So , it is transitive property .

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Can’t find what you’re looking for?

What is the justification? and so

Symmetric PropertyAngle addition postulateReflexive PropertyTransitive Property

IN a transitive relationa->bb->cthen , a->c

The correct answer is: Transitive Property

Given andif you observe carefully, it follows x = y and y = z, then also x = zSo , it is transitive property .

Related Questions to study

With Turito Academy.

With Turito Foundation.

Get an Expert Advice From Turito.

Turito Academy

With Turito Academy.

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With Turito Foundation.

Courses

Quick Links

What is the justification?
$angle C approximately equal to angle H$ and
$angle H approximately equal to angle A$ so
$angle C approximately equal to angle A$

Symmetric Property
Angle addition postulate
Reflexive Property
Transitive Property

IN a transitive relation
a->b
b->c
then , a->c

Given
$angle C approximately equal to angle H$
$angle H approximately equal to angle A$ and
$angle C approximately equal to angle A$
if you observe carefully, it follows x = y and y = z, then also x = z
So , it is transitive property .