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Hope this helps...
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To find the answer of this we will have to this we will have to add each of the answers together...
To find Volume of a Cylinder: π(r^2)h
To find Volume of a Cone: π(r^2)(h/3)
Givens for a Cylinder: r= 2, h=3
Givens for both Cones: r=2, h=3
Cylinder:
V= π(r^2)h
V= π(2^2)3
V= π(4)3
V= 12π
Volume of both Cones added together:
V= (π(r^2)(h/3)) * 2
V= (π(2^2)(3/3)) * 2
V= (π(4)(1)) * 2
V= (π4) * 2
V= 8π
Volume for Whole Shape:
12π + 8π = 20π cm^3
So...
The answer is: C.) 20π cm^3
Answer:
Inverted parabola
Two complex solution
Step-by-step explanation:
any quadratic equation can be expressed in terms of ax^2 + bx + c = 0
It has two solutions which can be found using formula 
We know that for any value inside the square root function
if it is positive its solution will be real number
for example
we can have two real solution -3 and 3
if it is negative its solution will be complex number
for example
we can have two complex solution
expressed in term of a + ib or a - ib
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Given in the problem
we have ax^2 - bx + c
so its solution will be

Since in this expression it is given in problem statement that b^2 - 4ac < 0 which will be a negative number and for negative number, its square root is complex number.
also X has two values as given above it will have two solution
hence it will have two complex solution based on above discussion.
Also for any quadratic equation shape of its curve if plotted on coordinate plane is parabolic.
If it has complex solution then curve of such expression will not pass through X axis
If there are 30 students then each student would probably get called up 6 times. I did this by dividing 180 by 30 that got me so each student will go up at least 6 times if there are 30 students
The conversion factor between radians and revolution as measures of angle is 2π rad is equal to 1 revolution. Converting the given angular velocity to rev/s,
(2.8 rad) x (1 rev / 6.28 rad) = 70/157 revolution per second
Dividing the given angle, 20 rev by the velocity,
(20 rev) / (70/157 rev/s) = 44 6/7 s
Thus, the answer is approximately 44.9 seconds.
Answer:
2^12
Step-by-step explanation:
16^3 can be rewritten as (2^4)^3 which can then be rewritten as 2^12 by multiplying the exponents