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4 votes
M

6x - 4
F12x + 3
14r + 13
Determine an expression that represents:
Perimeter =
Area =

M 6x - 4 F12x + 3 14r + 13 Determine an expression that represents: Perimeter = Area-example-1
User Doug Noel
by
3.7k points

1 Answer

2 votes

Answer:

P = 50x + 11

A = ((12x +3 ) × (14x +13)) + ( 1/2 (6x-4)^2)

Explanation:

P =( the triangle - the shared side) +( the rectangular P - the shared side with the triangle )

P =2(6x - 4) + (14x +13) + 2 (12x +3)

P = 12x -8 + 14 x + 13 +24x +6

P = 50x + 11

Area = Triangle area + Rectangular area

T area = 1/2 base × hight

1/2 (6x-4) (6×-4)

= 1/2 (6x-4)^2

Rectangular Area = hight × length

= (12x +3 ) × (14x +13)

A = ((12x +3 ) × (14x +13)) + ( 1/2 (6x-4)^2)

User Bjou
by
4.2k points