Shape | Perimeter Formula | Area Formula | Explanation |
Square | S1+S2+S3+S4 or 4S | A=l * w A=S2 | All sides are equal. |
Rectangle | 2l + 2w or 2(l +w) or l + l + w + w | A=l * w | 2 pairs of equal opposite parallel sides. |
Triangle | S1+S2+S3 | A = 1/2bh b=base h=height | The base & height are perpendicular. 2 triangles placed together form a parallelogram. |
Parallelogram | S1+S2+S3+S4 | A=b*h | The base & height are perpendicular. |
Circle | Circumference 2πr or πd r=radius d=diameter | A=πr2 π=3.14 or 22/7 | |
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Shape | Surface Area | Volume=Bh B=area of the base |
Triangular Prism | ADD UP ALL THE AREAS OF THE SURFACES OR: 2(area of base) + (perimeter of base)h SA = 2B + Ph SA =2(1/2bh) + (a+b+c)h A triangular prism always has 2 triangular bases/faces and 3 rectangular faces. | V=Bh B=1/2bh So V=(1/2bh)h 1st h is the height of the triangle, 2nd h is the height of the prism |
Rectangular Prism | ADD UP ALL THE AREAS OF THE SURFACES OR: SA = 2B + Ph 2(lw) + (a+b+c+d)h | V=Bh B=lw V=lwh |
Cylinder | ADD UP ALL THE AREAS OF THE SURFACES OR: 2(area of base) + (area of the rounded rectangle) SA = 2B + Ph SA = 2πr2 + 2πrh | V=Bh B=πr2 V=πr2h |
Square Pyramid | ADD UP ALL THE AREAS OF THE SURFACES OR: area of base + 4(area of other triangular faces) SA= lw + 4(1/2bh) | V=1/3Bh B=s2 V=1/3s2h |
Cone | | V=1/3Bh B=πr2 V=1/3πr2h |