Home Web Front-end PS Tutorial PS制作非常简单的正方形叠心

PS制作非常简单的正方形叠心

Jun 01, 2016 pm 02:30 PM
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Acircleisaroundshapetwo-dimensionaldiagramwhichhasnocorners.Everycirclehasanoriginpointandeverypointonthecirclemaintainsequaldistancefromtheorigin.ThedistancebetweentheoriginandapointinacircleisknownasRadiusofthecircle.Andsimilarly,ifwedrawalinefromo

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Here we will see the area of ​​the largest square that can be inscribed in an equilateral triangle. The side length of the triangle is 'a' and the side length of the square is x. The side length 'a' of the triangle is − so x is − Example #include<iostream>#include<cmath>usingnamespacestd;floatareaSquare(floata){//aissideoftriangle if(a<0)//ifaisnegative,thenthisisi

In a C program, translate the following into Chinese: What is the area of ​​a square inscribed in a circle inscribed in an equilateral triangle? In a C program, translate the following into Chinese: What is the area of ​​a square inscribed in a circle inscribed in an equilateral triangle? Aug 31, 2023 pm 12:25 PM

Here we will see that the area of ​​a square is inscribed in a circle, and that the circle is inscribed in an equilateral triangle. The side of the square is "a". The radius of the circle is "r" and the side of the hexagon is "A". The chart is shown below. So the diagonal of the square is - so the area of ​​the square is - Example #include<iostream>#include<cmath>usingnamespacestd;floatarea(floatA){//Aisthesideofthetriangle if(A<0)//ifthevalueisne

Do jellyfish have a heart? Do jellyfish have a heart? Mar 23, 2024 pm 12:11 PM

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Here we will see the area of ​​the largest Reuleaux triangle inscribed in a square, which in turn is inscribed in a right triangle. The side length of the square is 'a'. The height of a Reuleaux triangle is x. The base of the triangle is b, the height is l, and the hypotenuse is h. We know that a square inscribed in a right triangle of height l and base b has side length - the height of a Reuleaux triangle is the same as a. So a=x. Therefore, the area of ​​a Reuleaux triangle is - Example#include<iostream>#include<cmath>usingnamespacestd;fl

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To find the area of ​​a leaf within a square, we need to divide it into parts and find the area of ​​each part, then add these areas to find the area of ​​the leaf. To calculate the area we need to divide the leaf into two parts. To find the area of ​​the first part AECA, we will find the area of ​​the quadrilateral AECDA and subtract the area of ​​the triangle ACDA from it. Quadrant area=1⁄4*(π*r2)where π=22/7 or 3.141. The area of ​​a right triangle=1⁄2*B*H=½a2Example #include#definePI3.14159265intmain(){ floata=12.3;

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