We have freedom from Britain thanks to the Declaration of independence which is founded by our founding fathers Ben franklin, Gorge Washington, Thomas Jefferson and much more we said to them " we declare independence from you, Good bye, Britain" XD
source of this quote: https://www.youtube.com/watch?v=shwNBBJj15M
When it comes to African music, it is not true that <u>c. </u><u>African </u><u>traditional </u><u>music </u><u>is largely </u><u>not functional </u><u>in </u><u>nature</u><u>. </u>
<h3>Characteristics of African music</h3>
- It is used primarily in ceremonies.
- It has a format that can be described as interlocking structural.
- It is influenced by several sources.
African music is therefore many things and this allows it to be very functional in nature such that there are several songs that are made for various processes.
In conclusion, option C is correct.
Find out more about African music at brainly.com/question/21946444.
No, you cannot decompile the code because it's a violation of the third party's intellectual property rights.
<h3>What is an intellectual property right?</h3>
An intellectual property (IP) right can be defined as a type of right given to an innovator by the government, especially for an intangible and innovative creation of the mind that solely depends on human intellect.
In this context, we can infer and logically deduce that you can't decompile the code for this approved third party tool because it's a violation of the third party's intellectual property rights.
Read more on intellectual property here: brainly.com/question/397668
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Answer: {y∈R: y≤6} or [6,∞)
Explanation:
This problem doesn't require too much math. If you look at the equation given, you can see that it is a quadratic equation in the form of
. Since this is a quadratic equation, we have an idea of that the graph would look like. It either curves up or down. Since this is a positive equation, 
, we know that this is going to curve up. In order to find the minimum of the curve, you would use 
.
This means the x value of the parabola is -2. To find the y, you plug -2 into the original equation.
Now that we know the y value of the minimum/vertex is 6, and it is determined that the parabola curves up, the range is y≤6 because the range starts at 6 and goes off toward infinity.
