The answer is 0
Let's solve your equation step-by-step.
3(|v−3|)=9
Step 1: Divide both sides by 3.
3(|v−3|)3=93
|v−3|=3
Step 2: Solve Absolute Value.
|v−3|=3
We know either v−3=3orv−3=−3
v−3=3(Possibility 1)
v−3+3=3+3(Add 3 to both sides)
v=6
v−3=−3(Possibility 2)
v−3+3=−3+3(Add 3 to both sides)
v=0
Answer:
v=6 or v=0
The equilibrium price in a market is the price where the quantity demanded of the products are equal
The equilibrium price in the market is $2
<h3>How to determine the
equilibrium price </h3>
From the given supply and demand data for wheat:
When the price is $2, the quantity demanded and the quantity supplied for wheat is 61
This means that the equilibrium price $2
Hence, the equilibrium price in the market is $2
Read more about equilibrium price at:
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C bc the x is where the right angle is and the 2 sides of a right angle is going to be equal
See attachment for the graph of the cosine function f(x) = 5 cos(π/2x) - 1
<h3>How to graph the cosine function?</h3>
From the question, the given parameters are:
Amplitude, A = 5
Vertical shift, D = -1
Period, T = 4
A cosine function is represented as:
f(x) = A cos(B(x + C)) + D
Where
Amplitude = A
Period = T
Horizontal shift = C
Vertical shift = D
Since the horizontal shift is not stated in the question, we can assume that the horizontal shift is 0
i.e. C = 0
So, the equation of the cosine function becomes
f(x) = A cos(Bx) + D
Calculate the value of B using
B = 2π/T
So, we have:
B = 2π/4
Evaluate
B = π/2
So, we have:
f(x) = A cos(π/2x) + D
Substitute the known values of A and D in the above equation
f(x) = 5 cos(π/2x) - 1
Next, we plot the graph of the cosine function on a graphing tool
See attachment for the graph of the cosine function f(x) = 5 cos(π/2x) - 1
Read more about cosine function at
brainly.com/question/17075439
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Answer:
The value of x is 30 degrees.
Step-by-step explanation:
We know that angle 1 is 60 degrees, and that angle two is a right angle (meaning 90 degrees.) 60+90 is equal to 150 degrees. 180 degrees - 150 degrees is equal to 30 degrees. I hope this helps! :)