A highly efficient distillation of geometry that prioritizes exam-ready utility over deep mathematical inquiry. It is a pragmatic toolkit for the competitive mind, though it sacrifices the elegance of logic for the speed of memorization.
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Complete Circle ( One shot) | Geometry| Advance math for all competitive exams Odisha #ossscri #osscAdded:
Hi friends.
for CGceptam.
area. Sector Start circle. Circle.
diameter halfime 2 pi r 3.1415 approximately approximately or 22 by 7 33.1 examiner mention if not mention you take Y square content.
Circle area.
Max 3.1 circle.
Let's say square multip Inial ratio 744 radius area 2 equal 3.14 square. Same thing.
square k square let's say 3.5 3.5ime of 1x2 by 2 by 15 1 by 2 by2 1x2 square.
1x4 77 by 2.
Now let us for nextime of a circleimeter we denote the length oftalimet.
ang.
angle to circle.
Total circle 180 360° complete circle 360° 360° 360° Concept angle.
360us theta 360° sector sector concept Question to find area of a sector.
Circle P square 360° 360° 360° 360 area.
Same of R + R + Lime of Length R + D sector angle.
Next. Next.
A straight line inside a circle of circle.
O PQment area of a sector.
Total ice cream area into height.
corresponding into sin theta.
60° into RPI.
of two sides.
area.
Let us say 60 So area 75 30 60 Either side of diameter velocity perpendicular 90° concept with diameter. We draw a line passing through center that form an angle of 90° are drawn in a circle of a diameter 20 cm. The length of one code is solo cm and the distance between the two code is bar cm. Then find the length of the other code.
already.
Distance between the Aordmendicular line ate 90°.
90°.
Right angle trianglement.
for square r square root.
for triplet hypotenus.
P square.
concept.
R1 rad_2 circle. Obvious of a circle in a central angle and radius of find Arland angle radius of the circle.
Raal.
1= 57 approximately theta.
Second circle into the second r2. into the R12 R1 by R2= theta_21 circlegore.
for circ center.
Ang Same circle.
Simple.
I wouldn't Minor angle.
for circle. circle.
Max 90° largest diameter.
Angord.
diameter.
Circle one. Circle two.
Circle.
Amen.
90° intersection point equal Let's say intersection point.
30° 30° concept.
ang sector. Total circle area theta by pi r² 1 by 6 into 7 by Total circle into R² R square into sin theta sin theta 30° theta <unk>3 by 2 1 by 2 40 49 <unk>3 by 4C area.
Let's say Total area concept intersection A data circle intersection point A point to B connect a point to Q for 90° angle form.
A same circle.
Second circle.
Second circle.
Foreent speech.
Let's circle into base height.
distance.
Half into height.
area.
Triangle P A P A Q. Triangle PBG area of AQ A BP area.
A circle internally a e C E O Interchange.
Fore speech.
foreign.
Single CD tangent. Tangent line. Straight lineter point.
30 90° Angle of circle.
Angtercept Let's say Max number external Max point 90° 90° property.
concept.
A point B point theta.
Total number of Angus 2 concept.
So concept right angle triangle.
external point let's say circle Pythagore= P² + B² square minus p square rootendpendicular.
Fore square root a square= Okay.
and add minus square2.
D5 A circle.
center A triang. Ang Am triangle.
Ang The same radius rad a O A 90 A B P 90 A Ot Total Accore Fore!
Foreign! Foreign!
for intersection O Cent A B A C O BC angch.
angrich.
Let's say ABC for angle.
Common tangent concept. Common tangent concept. Cternally touch Circle 90° 90 theta Let's say tangent.
Number of common tangent. Common tangent. Direct common tangent.
Transverse.
A diagram.
Circle.
D.
The distance between center of two circle.
Circle center Second obviously total circle. Circle direct Dal Dal.
Direct distance between small D.
Small D.
Small D. Small D.
circle center R21 R2.
D R1 R2.
Third concept.
Second circle.
Tangent Transverse tangent.
Transverse.
direct circle.
Let's say Radally externally for transverse tent tent.
touches point max a distance a r1 dal the center difference.
Last case.
America.
engine.
Direct tangent formula.
Fore small capital Vector Dist square minus bracket Transverse tangent.
Transverse A.
equal distance square r + r + a circle Radius direct square.
Obviously, square Foreign speech. Foreign speech. Foreign speech.
Direct tangent transverse tent externally.
A scenario Fore square D square minus R1US capital R small R R12 R1 R2 sorry R + R + R² - r - r² - a - whole square 4 a 4 r a square + b square + 2 a b a minus b whole square A square + B square - 2 A B A square A 2 A 2 A small A whole square - square into small capital 2 roo<unk> r into small rulter.
number of second concept. If you draw a line from external point that passing through a circle touches the circle at two point then we a c a e A second d a b a distance a distance a b into a total total Second A into A second.
Second tent.
U X and A2 A whole into U A into second A square U for u R² = UX into UI. Fore E= C E into D C D E formula important topic.
Open property Ach.
B angle angle A plus angle Cal Bul C D small let's If four side of a quadilateral is given then we can find the area of that cyclic formula sus bangal small. A B C D S A S SUS B S C Sellchcept Angal.
Let's circle the rt.
central angle a angle a angle.
Angle bless. Foreign speech. Foreign speech.
Foreign speech. Foreign speech. Foreign speech.
Ang Let's by the 2 by 2. Compar Figure.
Angle ang D Midsection BC Ache.
A plus C.2.2 8.2 A B is equal to A. Same a plus b c d r + rc a plus a d same bq a b BC A plus Calal B7.
PQ circle diameter A2 second data First Alt theta = 180 TUS 2ract Fore formula.
circle. Centric Circle.
Circle.
Simple.
P square R square A + RP You got to go.
concept. Final concept.
Regular polar Regular polic touches to circle in a circle into non square into sin 360.
So regular octagon.
Find the area of octagon.
R² R square 360° 45 1 by <unk>2 45 196 into 1 by <unk>2 98 <unk>2 cm square number of polygonal video.
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