Define cultural identity in your own words

1 answer:

4 0

Simply put, cultural identity is what identifies one with a group of shared identities such as music, traditions, among others.

<h3>What is Cultural Identity?</h3>

Cultural identity can be defined as the self-perception of an individual which gives them a sense of belonging to an identical group that shares same qualities which may included music, food, traditions, social class, beliefs, ethnicity, among others.

In summary, we can say that cultural identity is what identifies one with a group of shared identities such as music, traditions, among others.

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I WILL GIVE BRAINLIEST TO WHOEVER ANSWERS BEST AND POINTS!!

pogonyaev

Answer:

ok, Im no exactly sure this is right becasue fractions aren't suppused to ever be a thing but here we go

Step-by-step explanation:

you want to get it to a same denominator.... so

2/3 times 5=10/15

3/5 times 5= 9/15

its asking about ATUL so, 10/15 divide 2=

ANSWER=5/15

hope this helped:)

6 0

3 years ago

Mark the statement either true (in all cases) or false (for at least one example). If false, construct a specific example to sho

LUCKY_DIMON [66]

Answer with Step-by-step explanation:

We are given that $v_1,v_2,..,v_4$ are in $R^4$ and $v_1,v_2,v_3$ is linearly dependent then {v_1,v_2,v_3,v_4}[/tex] is also linearly dependent.

We have to find that given statement is true or false.

Dependent vectors:Dependent vectors are those vectors in which atleast one vector is a linear combination of other given vectors.

Or If we have vectors $x_1,x_2,....x_n$

Then their linear combination

$a_1x_1+a_2x_2+.....+a_nx_n=0$

There exist at least one scalar which is not zero.

If $v_1,v_2,v_3$ are dependent vectors then

$a_1v_1+a_2v_2+a_3v_3=0$ for scalars $a_1,a_2,a_3$

Then , by definition of dependent vectors

There exist a vector which is not equal to zero

If vector $v_3$ is a linear combination of $v_1\;and \;v_2$ , So at least one of vectors in the set is a linear combination of others and the set is linearly dependent.