Advanced Placement (AP), 24.11.2020 14:00 dreamadoreaa

Essay on your thoughts about LGBTQ COMMUNITY

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Answer from: zeesharpe05

Intro:

The LGBTQ+ comunity is a large and powerfull comunity of people who just want to be themselves without judgement. Although, whith how our world is, and with so many groups wanting this same thing, the world is full of judgement, and hate.

paragraph 1:

the title LGBTQ+ is just an acronym(an abbreviation formed from the initial letters of other words)that stands for a basic showing of some sexualitys or ways people might identify themselves. The first letter of the acronym (L) stands for Lesbian, which means someone who identifies as a woman, likes only other women. The G stands for Gay, which means someone who identifys as a male, likes only other males. now is where it gets a little more "confusing". The B stands for bisexual (or bi), which means the person likes 2 genders. you would think boy and girl, but the person who identifies as bi could also like boys and non-binary people, or girls and non-binary people, ext. The T stands for trans which means they feel like they are a other gender trapped inside a body that they were assigned at birth that is the opposite gender of who they believe they really are. The last letter in the acronym is Q which stands for queer which is just an umbrella term for someone who feels like they are a part of the LGBTQ+ community who either doesn't know what label fits them, doesn't feel comfortable using any of the terms, or just likes the of just being "queer". last but not least, the + stands for all of the other parts of the community, like pansexual, omnisexual, asexual, Polyamory, non-binary, demi boy/girl, and MANY more.

you can go off of that if you'd like :)

Answer from: Quest

See diagram.we use washers to get the area and we will be integrating with respect to xouter radius is the distance between y = e^x and y = -1 $r_{\text{out} } = e^x ) = e^x + 1$ inner radius of washer is the distance between y = 1 and y = -1 $r_{\text{in} } = 1 - (-1) = 2$ the area of one cross-section of a washer is $\begin{aligned} a(x) & = \pi(r_{\text{out} } )^2 - \pi(r_{\text{in} } )^2 \\ & = \pi(e^x + 1 )^2 - \pi(2)^2 \\ & = \pi \big[(e^x + 1 )^2 - 4 \big] \end{aligned}$ solid lies between x = 0 and x = 2. the volume is $\begin{aligned} v & = \int_0^2 a(x) dx \\ & = \int_0^2 \pi \big[(e^x + 1 )^2 - 4 \big] dx \end{aligned}$ if you need this expanded, then $\begin{aligned} v & = \int_0^2 \pi \left(e^{2x} + 2e^x + 1 - 4 \right) dx \\ & = \int_0^2 \pi \left(e^{2x} + 2e^x -3 \right) dx \end{aligned}$ the question doesn't say to evaluate, so we're done.

Answer from: Quest

Its complicated if im correct its confused

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