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mr_godi [17]
3 years ago
7

"Religion is a double-edged sword, both supporting and undermining political authority and social elites." How would you support

both sides of this statement
Advanced Placement (AP)
1 answer:
Marat540 [252]3 years ago
7 0

Explanation:

It all depends on the political system at a place when analyzing this statement. If it happens to be a high religious-based government, which follows religious doctrines to create and implement public policies, religion will be supporting. If it is a laic government, based on rationale and laws that do not follow any specific religion, but general concepts of human rights, religion can be seen undermining. For example, homosexuals have been seen as second class citizens and even illegal in some countries high a high religious-political system, whereas just normal citizens in areligious ones.

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Answer:

1) I got 2/e

2) I got 2/3

Explanation:

I uploaded the work I did, hopefully it shows up. I thought that would be more helpful than trying to explain it completely.

For 1, use the quotient rule and simplify.

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Which of the following is the same as (V3+V2)2 ?
Drupady [299]
Solution. To check whether the vectors are linearly independent, we must answer the following question: if a linear combination of the vectors is the zero vector, is it necessarily true that all the coefficients are zeros?
Suppose that
x 1 ⃗v 1 + x 2 ⃗v 2 + x 3 ( ⃗v 1 + ⃗v 2 + ⃗v 3 ) = ⃗0
(a linear combination of the vectors is the zero vector). Is it necessarily true that x1 =x2 =x3 =0?
We have
x1⃗v1 + x2⃗v2 + x3(⃗v1 + ⃗v2 + ⃗v3) = x1⃗v1 + x2⃗v2 + x3⃗v1 + x3⃗v2 + x3⃗v3
=(x1 + x3)⃗v1 + (x2 + x3)⃗v2 + x3⃗v3 = ⃗0.
Since ⃗v1, ⃗v2, and ⃗v3 are linearly independent, we must have the coeffi-
cients of the linear combination equal to 0, that is, we must have
x1 + x3 = 0 x2 + x3 = 0 ,
x3 = 0
from which it follows that we must have x1 = x2 = x3 = 0. Hence the
vectors ⃗v1, ⃗v2, and ⃗v1 + ⃗v2 + ⃗v3 are linearly independent.
Answer. The vectors ⃗v1, ⃗v2, and ⃗v1 + ⃗v2 + ⃗v3 are linearly independent.
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