If you mean the "general equation of a cone" to be the elliptical cone equation:
z = √( (x/a)2 + (y/b)2 )
... then the function in C to compute this given the proper variables is:
double genEqCone(const double x, const double y, const double a, const double b) {
const double X_A = (x/a);
const double Y_B = (y/b);
return sqrt((X_A * X_A) + (Y_B * Y_B));
}
mr.t cone
no
You use fins and a nose cone on a bottle rocket because the cone reduces the drag on the rocket, and the fins help stabilize the rocket.
Nacelle .
it is the only suitable shape to travel at more than mach speed.
(1/3)*(pi)*(radius^2)*(height of cone)
Use the equation for the volume of a cone, replace the known height and volume, and solve the resulting equation for the radius.
1884 cm3
In general, cinder cone volcanos are the smallest.
In a right circular cone the base is a circle and the sloped side is a sector of a circle. For a general cone, they are an ellipse and a sector of an ellipse.
Here is the equation for volume of a cone: V = (pi*r2*h) / 3.Plugging in the numbers above, V = 8*pi centimeters cubed, or 25.12 centimeters cubed.
A shield volcano is a roundish, moundlike volcanic cone with very gentle slopes.
If you look at the formulas for volume of a cone and volume of a cylinder you can see that a cone will fit in exactly three times if the height and radius of the cone and cylinder are equivalent. A cone has the equation: (1/3)*pi*(r^2)*h=Volume. And a cylinder has the equation: pi*(r^2)*h=Volume. With h equaling height and r equaling radius, you can see that 3*(Volume of a cone)=Volume of a cylinder. Therefore, the cone would fit in three times if height and radius are equivalent for the two figures.
The general answer is an ellipse.
To create a decorative centerpiece using a large wood cone, you can paint or decorate the cone with colors, patterns, or embellishments of your choice. You can also attach flowers, greenery, or other decorative elements to the cone using glue or wire. Place the cone in a vase or container and add additional decorations around it to complete the centerpiece.
To find the answer to this question you would have to know how to find the volume of a cone. First, find the angle of the side to the base to determine at what height a cone would be formed if the sides of the cylinder extended all the way up to a single point. This would be the height of the cone. Take this number and put into the equation Assuming you know the radius of the cylinder at the bottom, the wider side. Next, subtract the total height of the cone from the height of the cylinder you want to know the volume of. You will now be finding the volume of the smaller cone within the larger cone. Put the smaller height into the above equation now using the radius of the top part of cylinder. Subtract this total from the total volume of the biggest cone and you will have the volume of a cylinder that is smaller on one end.
There is no logical answer, no mathematical equation that can answer.In the view of the human eye there is 1.