ishantkanojiya11

Evil, chaos, and danger are necessary elements in any horror fiction story. Using point form notes write how Stephen King incorporates the three elements of horror in the short story “the man who loved flowers”.

Elements of horror:

Evil:

Chaos:

Danger:

I appreciate your perspective and your recognition of my altruistic intentions. While it is true that financial constraints can pose a challenge for individuals seeking to acquire knowledge and information, I firmly believe that it is our responsibility to make quality education and resources as accessible as possible. While the efficacy of this approach may be debatable, I firmly believe that everyone deserves the opportunity to learn and grow, regardless of their financial situation. Furthermore, I agree that facing challenges can often serve as a catalyst for individuals to increase their commitment and dedication. However, I also believe that removing financial barriers can help individuals achieve their full potential and contribute to society in meaningful ways. Ultimately, my goal is to help as many people as possible, and I believe that providing quality education and resources is an important part of achieving that goal.

1. Please help me thank you <33

Write a review paragraph with the following criteria based on the movie “Cinderella Man Reflection Assignment”

1. 2-3 sentences describing the movie

2. 3 things you liked about the movie

3. 1 thing you did not like about the movie

4. what do you think is the message or takeaway ideas from the movie

5. would you recommend this movie? why?

6. rate the movie out of 10

make sure it’s a well structured paragraph

Finding p and q.

MANI addagarla

Find p and q,ifx=√a(sinu+cosv), y=√a(cosu−sinv), z=1+sin(u−v)

To find p and q, we need to express x, y, and z in terms of p and q.

We have:

x = √a(sinu + cosv) = √a(sin(p + q) + cos(p - q))

= √a(sin p cos q + cos p sin q + cos p cos q - sin p sin q)

= √a[(sin p cos q + cos p sin q) + (cos p cos q - sin p sin q)]

= √a(sin(p+q) + cos(p+q))

Therefore, we have:

sin(p+q) = sinu + cosv

cos(p+q) = cosu - sinv

Squaring both equations and adding them, we get:

sin^2(p+q) + cos^2(p+q) = (sinu + cosv)^2 + (cosu - sinv)^2

1 = 2 + 2sinucosv - 2sinvcosu

sinucosv + cosusinv = 1/2

Multiplying the first equation by cos(p+q) and the second equation by sin(p+q), we get:

x cos(p+q) = √a(sinu + cosv)(cosu - sinv) = √a(sinv cosu + sinu cosv) = yp

y sin(p+q) = √a(cosu - sinv)(sinu + cosv) = √a(cosu sinv - sinu cosv) = -xq

Adding these two equations, we get:

xp - yq = √a(sinv cosu + sinu cosv)cos(p+q) - √a(cosu sinv - sinu cosv)sin(p+q)

= √a[sin(p+q)cosu + sin(p+q)cosv + cos(p+q)sinu - cos(p+q)sinv]

= √a[sin(u+v)cos(p+q) + cos(u-v)sin(p+q)]

= √a[sin(p+q)(cosu cosv + sinu sinv) + sin(p+q)(sinu cosv - cosu sinv)]

= √a[sin(p+q)cos(u-v) + cos(p+q)sin(u+v)]

= √a[sin(p+q)z + cos(p+q)y]

Thus, we have:

xp - yq = √a[sin(p+q)z + cos(p+q)y]

Solving for p and q may be difficult without additional information or constraints.

In triangles GHI and RST, ∠G ≅ ∠R, ∠H ≅ ∠S, and  ≅ . Is this information sufficient to prove triangles GHI and RST congruent through SSS? Explain your answer.

Create a 3 minute baby shower speech to say.