The inscribed circle of a rhombus is tangent to its four sides and four endpoints. The sides of the rhombus are tangent to the circle. Here, r is the radius found using a and the diagonal of the given value. Now the area triangle AOB = ?*OA*OB = ?*AB*r (both using the formula ?*b*h). ?*a/2*b/2=?*(√(a2/4+b2/4))*ra*b/8=√(a2+b2)*r/4r=a*b/2√(a2 +b2) Circle area = π*r*r=π*(a2*b2)/4(a2support>+b2) Example of the diagonals of rhombus 5 and 10. Area is 15.700000 Example code Real-time demonstration #include<stdio.h>intma

Method for area labeling in CAD: 1. Open CAD, click "Draw" to draw graphics; 2. Enter the "AREA" command and press Enter; 3. Select the area; 4. Press the space bar to display the area of ??the area; 5. Enter the command "T" and then enter the size of the area within the area.

A circle inscribed in a rectangle is tangent to the longer side of the rectangle, that is, its length is tangent to the circle. A rectangle inscribed in a semicircle touches two points on the arc of the semicircle. The width of the rectangle is equal to the diameter of the circle. If R is the radius of the semicircle. The length of the rectangle = √2R/2 The width of the rectangle = R/√2 The radius of the inscribed circle is r = b/2 = R/2√2 Using this formula we can calculate the rectangle inscribed in the semicircle The area of ??a circle, area = (π*r2)=π*R/8 Example Demonstration #include<stdio.h>intmain(){&

Program Description Print the pattern of solid and hollow rhombus as shown below

A circular sector, also known as a circular sector/sector of a circle, is a portion of a circle bounded by an arc between two radii. This area is bounded by two radii and an arc. To find the area inscribed, we need to find the angle between the two radii. The total area is equal to 360 degrees of angle. To find the area of ??an angle, we multiply the area by θ/360. This gives the area of ??the inscribed part. where θ is the angle (in degrees) between the two radii. The area of ??the circular sector = π*r*r*(θ/360). For example, the area of ??a circular sector with a radius of 5 and an angle of 60 degrees is 13.083. Area=(3.14*5*5)*(60/360)=13.03Example codeDemo#incl

Here we will see the area of ??a circle inscribed in a rhombus. The diagonals of the rhombus are 'a' and 'b' respectively. The radius of the circle is h. Two diagonals form four equal triangles. Every triangle is a right triangle, so their area is - Each side of the rhombus is the hypotenuse - Therefore, the area of ??the circle is - Example#include<iostream>#include<cmath>usingnamespacestd;floatarea(floata,floatb) { if(a<0||b<0)//ifthevaluesaren

Here, to print stars in a diamond pattern, we use nested for loops. The logic we use to print stars in a diamond pattern is as follows - //Forupperhalfofthediamondthelogicis:for(j=1;j<=rows;j++){ for(i=1;i<=rows-j;i++) printf(" "); for(i=1;i<=2*j-1;i++

Acircleisaroundshapetwo-dimensionaldiagramwhichhasnocorners.Everycirclehasanoriginpointandeverypointonthecirclemaintainsequaldistancefromtheorigin.ThedistancebetweentheoriginandapointinacircleisknownasRadiusofthecircle.Andsimilarly,ifwedrawalinefromo