can someone help with Unit 2 Activity: Euclid's Construction
plz help
i dont understand dis
@saifoo.khan
Where are you stuck?
i just dont know how to explain it
i dont know how to explain it in a diffrent way
Just rephrase them. Break the paragraph given into 3 parts. And write it in your own words.
will this work uuh draw two circles that intercect for part one
@phi
@jim_thompson5910 @zepdrix
@surdawi
@tcarroll010
help i dont under stand this
what does this mean Let the circle BCD with center A and radius AB have been drawn
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there is a circle bdc with the radius a
Right, the words mean construct a circle with center A and radius AB Next sentence again let the circle ACE with center B and radius BA have been drawn notice in this second circle its center B is on the circumference of the first circle. AND its radius is BA which (obviously?) is the same length as AB (same line, just different direction.) Can you write that all down?
ill try step1 a circle (BCD) has a radius (A)
*correct
Generally we use a single letter for a point. and 2 points define a line segment so the radius should be AB (from center point A to B on the circumference)
soo wat can i put for step one
I would say the important things about a circle where is its center, how long is its radius
draw two circles ( BCD and EAC) that intersect
dose that work
It is not just any two circles. The second circle's center is on the circumference of the first circle (at point B). The second circles circumference goes through the center of the first circle ( point A is on the circumference of the second circle) See if you can write that down.
i can make that 2 steps right
yes
ok
for the last step what can i put?
And let the straight-lines CA and CB have been joined from the point C, where the circles cut one another, to the points A and B that says, the circles meet (intersect) at point C. what do you think the rest of it means?
that the circumference of the second circle (A) becomes the radius of the first and the circumference of the first circle (B) becomes the radius of the second circle
no, don't say that. radius and circumference are different. And let the straight-lines CA and CB have been joined from the point C, where the circles cut one another, to the points A and B another way to say this might be draw straight line CA from point C to the point A and straight line CB from point C to the point B
ooh ok i get that one and for the paragraph i think i got i t bt to make sure ill show you
Since A is the radius of CBD and B is the radius of ACE, they both meet at point C. so since C is equal to A and B then that must mean that A is equal to B and B is equal to A. So there will be lines AB, AC, BA, BC, CB, CA.
@phi
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