I would probably be calm and coaperative with them. I would do this because the more nervous and unsure you act, the more defencive they will most likely be.
I hope this helps :)
The reason is that many people have different preferences than others making many people pick eaters and some healthy and some not
Hello. This question is incomplete. The full question is:
Savion listed the steps involved when nuclear power plants generate electricity. Nuclear reaction occurs. Nuclear energy is converted to radiant and thermal energy. Heat is used to generate steam. Light and heat are released. Steam turns turbines. Mechanical energy is converted to electrical energy. Which best explains how to correct Savion’s error? In step 2, change “radiant and thermal ” to “chemical and mechanical.” Reorder the steps so that step 4 appears before step 3. Reorder the steps so that step 6 appears before step 5. In step 6, change “mechanical” to “thermal.”
Answer:
Reorder the steps so that step 4 appears before step 3.
Explanation:
The heat and light will only be released with the activities of the turbunas. Therefore, we can consider that it is necessary that the turbines rotate through steam first, so that this movement releases light and heat. With that, we can say that Savion needs to reorder events, moving events 3 and 4.
Using sum and difference identities from trigonometric identities shows that; Asin(ωt)cos(φ) +Acos(ωt)sin(φ) = Asin(ωt + φ)
<h3>How to prove Trigonometric Identities?</h3>
We know from sum and difference identities that;
sin (α + β) = sin(α)cos(β) + cos(α)sin(β)
sin (α - β) = sin(α)cos(β) - cos(α)sin(β)
c₂ = Acos(φ)
c₁ = Asin(φ)
The Pythagorean identity can be invoked to simplify the sum of squares:
c₁² + c₂² =
(Asin(φ))² + (Acos(φ))²
= A²(sin(φ)² +cos(φ)²)
= A² * 1
= A²
Using common factor as shown in the trigonometric identity above for Asin(ωt)cos(φ) +Acos(ωt)sin(φ) gives us; Asin(ωt + φ)
Complete Question is;
y(t) = distance of weight from equilibrium position
ω = Angular Frequency (measured in radians per second)
A = Amplitude
φ = Phase shift
c₂ = Acos(φ)
c₁ = Asin(φ)
Use the information above and the trigonometric identities to prove that
Asin(ωt + φ) = Asin(ωt)cos(φ) +Acos(ωt)sin(φ)
Read more about Trigonometric Identities at; brainly.com/question/7331447
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Left hand on the bottom and in the middle of there chest?
