Hiiiii pleaseeeee helppppp pleaseeeee understanddddd this question.
1 answer:
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The two traingles, VSU and TSR are similar by SAS similarity criteria.
According to the diagram,
UT = TS
and
VR = SR
Similarly for all sides the ratio must be same.
Applying this on the side required here,
Therefore p = 12 units= UV .
According to the diagram,
UT = TS
and
VR = SR
Similarly for all sides the ratio must be same.
Applying this on the side required here,
Therefore p = 12 units= UV .
The problem is actually already factored for you. They are asking you to just set the equation to zero. Find the zeros.
See the attached picture with letters to better understand the problem
we know that
the figure is a regular hexagon
</span></span>so
in the triangle ABC
BC=2 units
∠ABC=30°
∠BAC=60°
tan 30°=AC/BC
solve for AC
AC=BC*tan 30°-------> AC=2*(√3)/3
<span>Apothem is equal to AC
</span>Apothem=(2/3)√3
the answer is
(2/3)√3
we know that
the figure is a regular hexagon
A regular hexagon has:
<span>Interior Angles of <span>120°</span></span>so
in the triangle ABC
BC=2 units
∠ABC=30°
∠BAC=60°
tan 30°=AC/BC
solve for AC
AC=BC*tan 30°-------> AC=2*(√3)/3
<span>Apothem is equal to AC
</span>Apothem=(2/3)√3
the answer is
(2/3)√3