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mario62 [17]
3 years ago
13

Given that B is the midpoint of segment AC, find the unknown values.

Mathematics
1 answer:
shusha [124]3 years ago
5 0
Hi! for x, you need to do 2x-8 = x+17 and solve, because since b is the midpoint, ab and bc would be congruent.

2x-8 = x+17
1x-8 = 17
1x = 25
x = 25

in order to find ab, you plug in the x into the expression.

ab = 2x-8
ab = 2(25)-8
ab = 42

do the same for bc:

bc = x + 17
bc = 25 + 17
bc = 42

and for ac, combine the two expressions and plug in the value for x.

ac = ab + bc
ac = 2x-8 + x+17
ac = 2(25)-8 + 25+17
ac = 84

i hope this helped! have a good day/night :)

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\large{ \tt{❃ \: EXPLANATION}} :

  • Firstly you need to remember the formula to find out surface area of a cylinder - Surface area of a cylinder = 2πr ( r + h ) where r is the radius of a circular face and h is the height of the cylinder.

  • We're provided : Diameter of cylinder = 12 which means radius ( r ) = 6 cm [ Radius is the half of diameter ] & Height ( h ) = 25 cm & we know pi ( π ) = 22/7.

\large{ \tt{❁ \: LET'S \: SOLVE}} :

\large{\boxed{  \tt{☄TOTAL \: SURFACE \: AREA \: OF\: CYLINDER= 2\pi \: r \: ( \: r + h)}}}

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\large{↦2 \times  \frac{22}{7}  \times 6(6 + 25) }

\large{↦2 \times  \frac{22}{7}   \times 6 \times 31}

\boxed{\large{↦1169.14  \: \tt{ {cm}^{2} }}}

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