Nishan Poojary
Shri Madhwa Vadiraja Institute of Technology and Management (SMVITM), Udupi
Nishan Poojary has created this Calculator and 400+ more calculators!
Mona Gladys
St Joseph's College (St Joseph's College), Bengaluru
Mona Gladys has verified this Calculator and 400+ more calculators!

11 Other formulas that you can solve using the same Inputs

Lateral Surface Area of a Conical Frustum
Lateral Surface Area=pi*(Radius 1+Radius 2)*sqrt((Radius 1-Radius 2)^2+Height^2) GO
Volume of a Conical Frustum
Volume=(1/3)*pi*Height*(Radius 1^2+Radius 2^2+(Radius 1*Radius 2)) GO
Moment of Inertia of a solid sphere about its diameter
Moment of Inertia=2*(Mass*(Radius 1^2))/5 GO
Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane
Moment of Inertia=(Mass*(Radius 1^2))/2 GO
Moment of Inertia of a right circular solid cylinder about its symmetry axis
Moment of Inertia=(Mass*(Radius 1^2))/2 GO
Moment of Inertia of a spherical shell about its diameter
Moment of Inertia=2*(Mass*(Radius 1))/3 GO
Moment of Inertia of a right circular hollow cylinder about its axis
Moment of Inertia=(Mass*(Radius 1)^2) GO
Moment of inertia of a circular ring about an axis through its center and perpendicular to its plane
Moment of Inertia=Mass*(Radius 1^2) GO
Base Surface Area of a Conical Frustum
Base Surface Area=pi*(Radius 2)^2 GO
Area of a Torus
Area=pi^2*(Radius 2^2-Radius 1^2) GO
Top Surface Area of a Conical Frustum
Top Surface Area=pi*(Radius 1)^2 GO

11 Other formulas that calculate the same Output

angle made by direction cosines of two lines in sine form
Angle A= asin(sqrt(((Direction cosine with respect to x axis*Direction cosine 2 with respect to y axis)- (Direction cosine 2 with respect to x axis*Direction cosine with respect to y axis))^2+((Direction cosine with respect to y axis*Direction cosine 2 with respect to z axis)-(Direction cosine 2 with respect to y axis*Direction cosine with respect to z axis))^2+((Direction cosine with respect to z axis*Direction cosine 2 with respect to x axis)-(Direction cosine 2 with respect to z axis*Direction cosine with respect to x axis))^2)) GO
Angle between two lines given direction cosines of that two lines w.r.to x, y & z axis
Angle A=acos ((Direction cosine with respect to x axis* Direction cosine 2 with respect to x axis)+(Direction cosine with respect to y axis* Direction cosine 2 with respect to y axis)+ (Direction cosine with respect to z axis* Direction cosine 2 with respect to z axis)) GO
Acute angle of a rhombus if given both diagonals
Angle A=asin((2*Diagonal 1*Diagonal 2)/((Diagonal 1^2)+(Diagonal 2^2))) GO
Obtuse angle of rhombus if given both diagonal
Angle A=asin((2*Diagonal 1*Diagonal 2)/((Diagonal 1^2)+(Diagonal 2^2))) GO
Acute angle of rhombus given larger diagonal and side
Angle A=(arccos(((Diagonal 1)^2)/(2*(Side of rhombus )^2))-1) GO
One-half obtuse angles in a rhombus if given both diagonals
Angle A=2*(arctan(Diagonal 1/Diagonal 2)) GO
One-half acute angles in a rhombus if given both diagonals
Angle A=2*(arctan(Diagonal 2/Diagonal 1)) GO
Obtuse angle of a rhombus if given area and side
Angle A=asin(Area/Side^2) GO
Acute angle of a rhombus if given area and side
Angle A=asin(Area/Side^2) GO
Angle on the remaining part of the circumference when another angle on same chord is given
Angle A=1*Angle B GO
Angle at another point on circumference when angle on an arc is given
Angle A=1*Angle B GO

Angle of intersection between two circles Formula

Angle A=arccos((((Radius 1)^2)+((Radius 2)^2)-((Distance between two origin)^2))/(2*Radius 1*Radius 2))
∠A=arccos((((r1)^2)+((r2)^2)-((D)^2))/(2*r1*r2))
More formulas
Area of a Sector GO
Inscribed angle of the circle when the central angle of the circle is given GO
Inscribed angle when other inscribed angle is given GO
Arc length of the circle when central angle and radius are given GO
Area of the sector when radius and central angle are given GO
Area of sector when radius and central angle are given GO
Angle formed at the centre when area of sector is given GO
Angle formed at centre when angle formed at other point on circumference is known GO
Angle formed at circumference when angle formed at centre subtended by same arc is known GO
Angle inscribed by given arc GO
Angle subtended by given arc at centre GO
Angle subtended to exterior of circle by given arc GO
Angle subtended inside a circle by given intersecting lines and arcs GO
Angle formed by an intersecting tangent and chord GO

What is a circle

A circle is a round shaped figure that has no corners or edges. The center of a circle is the center point in a circle from which all the distances to the points on the circle are equal. This distance is called the radius of the circle. Segment of a Circle, A segment is a region bounded by a chord of a circle and the intercepted arc of the circle. A segment with an intercepted arc less than a semicircle is called a minor segment. A sector with an intercepted arc greater than a semi-circle is called a major segment.

How to Calculate Angle of intersection between two circles?

Angle of intersection between two circles calculator uses Angle A=arccos((((Radius 1)^2)+((Radius 2)^2)-((Distance between two origin)^2))/(2*Radius 1*Radius 2)) to calculate the Angle A, The Angle of intersection between two circles formula is defined as the angle between their tangents at either of the intersection points. Angle A and is denoted by ∠A symbol.

How to calculate Angle of intersection between two circles using this online calculator? To use this online calculator for Angle of intersection between two circles, enter Radius 1 (r1), Radius 2 (r2) and Distance between two origin (D) and hit the calculate button. Here is how the Angle of intersection between two circles calculation can be explained with given input values -> NaN = arccos((((11)^2)+((13)^2)-((0.02)^2))/(2*11*13)).

FAQ

What is Angle of intersection between two circles?
The Angle of intersection between two circles formula is defined as the angle between their tangents at either of the intersection points and is represented as ∠A=arccos((((r1)^2)+((r2)^2)-((D)^2))/(2*r1*r2)) or Angle A=arccos((((Radius 1)^2)+((Radius 2)^2)-((Distance between two origin)^2))/(2*Radius 1*Radius 2)). Radius 1 is a radial line from the focus to any point of a curve, Radius 2 is a radial line from the focus to any point of a curve and Distance between two origin is the length between the center of two circles.
How to calculate Angle of intersection between two circles?
The Angle of intersection between two circles formula is defined as the angle between their tangents at either of the intersection points is calculated using Angle A=arccos((((Radius 1)^2)+((Radius 2)^2)-((Distance between two origin)^2))/(2*Radius 1*Radius 2)). To calculate Angle of intersection between two circles, you need Radius 1 (r1), Radius 2 (r2) and Distance between two origin (D). With our tool, you need to enter the respective value for Radius 1, Radius 2 and Distance between two origin and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Angle A?
In this formula, Angle A uses Radius 1, Radius 2 and Distance between two origin. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • Angle A=1*Angle B
  • Angle A=1*Angle B
  • Angle A=(arccos(((Diagonal 1)^2)/(2*(Side of rhombus )^2))-1)
  • Angle A=asin((2*Diagonal 1*Diagonal 2)/((Diagonal 1^2)+(Diagonal 2^2)))
  • Angle A=asin((2*Diagonal 1*Diagonal 2)/((Diagonal 1^2)+(Diagonal 2^2)))
  • Angle A=asin(Area/Side^2)
  • Angle A=asin(Area/Side^2)
  • Angle A=2*(arctan(Diagonal 2/Diagonal 1))
  • Angle A=2*(arctan(Diagonal 1/Diagonal 2))
  • Angle A=acos ((Direction cosine with respect to x axis* Direction cosine 2 with respect to x axis)+(Direction cosine with respect to y axis* Direction cosine 2 with respect to y axis)+ (Direction cosine with respect to z axis* Direction cosine 2 with respect to z axis))
  • Angle A= asin(sqrt(((Direction cosine with respect to x axis*Direction cosine 2 with respect to y axis)- (Direction cosine 2 with respect to x axis*Direction cosine with respect to y axis))^2+((Direction cosine with respect to y axis*Direction cosine 2 with respect to z axis)-(Direction cosine 2 with respect to y axis*Direction cosine with respect to z axis))^2+((Direction cosine with respect to z axis*Direction cosine 2 with respect to x axis)-(Direction cosine 2 with respect to z axis*Direction cosine with respect to x axis))^2))
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