Volume of a cylinder = A(base)*height
Volume of a cone = 1/3*A(base)*height
Because the base and height of the cylinder and cone are the same, we can write
Volume of the cone = 1/3*A(base)*height =1/3*Volume of the cylinder
Volume of the cone = 1/3*Volume of the cylinder, so
Volume of the cylinder=3*Volume of the cone =3*258.9=776.6 cm³
Volume of the cylinder= 776.6 cm³
Answer:
776.7 cm^3
Step-by-step explanation:
Answer:
600!!
Step-by-step explanation:
Answer:
Hence, the arc length is 2π feet or 6.28 feet.
Step-by-step explanation:
In a circle with a radius of 3 ft, an arc is intercepted by a central angle of 2π/3 radians.
If the central angle is measured in degrees than the arc length is given by:
arc length=(θ\360°)×2πr.
and if central angle is measured in radians than the arc length is given by:
arc length=θr. ( where r is the radius of the circle)
where θ is the central angle.
Hence, here we have:
r= 3 ft.
and θ=2π/3.
Hence the arc length is given by:
Arc length=(2π/3)×3=2π feet.
Hence, the arc length is 2π feet or 2×3.14=6.28 feet.
Answer:
2 π
explanation:
I took the quiz
Answer:
Step-by-step explanation:
1 - 3s - s + 8 -2 = 1 + 8 - 2 -3s - s
= 9 - 2 - 4s
= 7 - 4s
Here, 1 , 8 & (-2) are like term and when we add we get 7
-3s & -s are like terms. Add the coefficient of s , -3 +(-1) = -4
Answer:
D: -2
Step-by-step explanation:
Let's time 2 on both sides.
Then the equation will be:
(3x+4)=x
3x+4=x
-x -x
2x+4=0
-4 -4
2x=-4
x=-2
So the answer is D:-2.
Hoped I helped!
Eternalvanimelda27 is my sister, so we have the same answer. :)
The correct answer is option B which is the factors are (x-5)(x-5).
It is a polynomial with a degree of 2 or the maximum power of the variable is 2 in quadratic equations. It has two solutions as its maximum power is 2.
The quadratic equation will be solved as follows:-
x² -10x + 25 = x² -5x - 5x + 25
= x ( x- 5 ) - 5 ( x-5 )
= ( x - 5 ) ( x - 5 )
The factors of the equation are 5 and 5.
Therefore the correct answer is option B which is the factors are (x-5)(x-5).
To know more about quadratic equations follow
#SPJ2