How to draw a square root spiral using compass,scale and protractor?
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step1 ⇒ Construct an isosceles right triangle ABC with side 1 cm make sure buddy that u r constructing a right angle triangle then the hypotaneous side will be equal to sq root of 2 .
step 2 ⇒ construct line at point c ⊥to the line segement AC construct CD on the new line equal in length to segement AB point A and C construct a line C ⊥AC
Construct segment CD equal in length to segment AB or BC. Then construct segment AD. AD will then be equal to the square root of 3
now you will get two right angles
step 3 ⇒ Construct a line at C perpendicular to AC. Construct segment CD equal in length to segment AB or BC. Then construct segment AD. AD will then be equal to the square root of 3
step4 ⇒ Continue this process until you have 11 right triangles as shown below. If you have used a compass and straightedge, trace the segments onto a clean sheet of paper, without the construction marks.
step5⇒ dude now u need to practice some problems to make ur concept better ^_^
step 2 ⇒ construct line at point c ⊥to the line segement AC construct CD on the new line equal in length to segement AB point A and C construct a line C ⊥AC
Construct segment CD equal in length to segment AB or BC. Then construct segment AD. AD will then be equal to the square root of 3
now you will get two right angles
step 3 ⇒ Construct a line at C perpendicular to AC. Construct segment CD equal in length to segment AB or BC. Then construct segment AD. AD will then be equal to the square root of 3
step4 ⇒ Continue this process until you have 11 right triangles as shown below. If you have used a compass and straightedge, trace the segments onto a clean sheet of paper, without the construction marks.
step5⇒ dude now u need to practice some problems to make ur concept better ^_^
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Draw a square root spiral:
Step 1: Construct an “Isosceles right” angled triangle on the hypotaneous ABC with the side of 2cm.
Step 2: Construct a line at C wh[ich is perpendicular to the line segment AC, construct a new line CD at the length of AB.
Step 3: Construct a new line at C which is “perpendicular” to AC. Construct a segment CD which is “equal in length” to the segment AB.
Step 4: Continue the same process until you receive 11 right angle triangles.
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