Answer:
the cylinder can be written as
y² + z² = 19
x=x
or
y= R*cos θ
z= R*sin θ
x=x
for 0≤θ≤2*π
Step-by-step explanation:
the cylinder can be described as a circumferences in planes parallel to the y-z plane , thus
y= R*cos θ
z= R*sin θ
where R= radius , and θ is the angle with respect to the y axis , or
y² + z² = R²
x=x
thus the cylinder can be written as
y² + z² = 19
x=x
or
y= R*cos θ
z= R*sin θ
x=x
for 0≤θ≤2*π
Sooo i didn’t like April at first but now i love her
We can start from the given line's coefficients and translate the line from the origin to the given point.
4(x -(-2)) -(y -3) = 0
4x +8 -y +3 = 0
The equation of the desired line is ...
4x -y = -11
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For standard form line ax+by=c, any parallel line will have only a different value of c. For c=0, the line goes through the origin (0, 0). To make it go through point (h, k) we can write it as
a(x-h) +b(y-k) = 0
which is completely equivalent to
ax +by = ah +bk
1. Isolate the y. Note the equal sign. What you do to one side, you do to the other. Do the opposite of PEMDAS.
First, multiply 12 to both sides
-y/12(12) = 6(12)
-y = 6(12)
-y = 72
Isolate the y. Divide -1 from both sides
-y/-1 = 72/-1
y = -72
-72 is your answer for y
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2. Isolate the x. Note the equal sign. What you do to one side, you do to the other. Do the opposite of PEMDAS.
x/4 = 8
First, multiply 4 to both sides
x/4(4) = 8(4)
x = 8(4)
x = 32
32 is your answer for x
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hope this helps