Respuesta :

Plug in the values for b = [tex]4ab^2c^7[/tex]  and h = [tex]3a^2b^5[/tex]

A = [tex] \frac{1}{2} (4ab^2c^7)(3a^2b^5)[/tex]
Simplify.... 
A = [tex]6a^3b^7c^7[/tex]
base is the long bottom part
hiehg is the vertical bit


remember:
[tex](x^m)(x^n)=x^{m+n}[/tex]
add exponnets when multiplying by similar base
and
(ab)(cd)=(a)(b)(c)(d)=(ac)(bd), associative


given
base=4ab²c⁷
height=3a²b⁵

A=(1/2)(4a¹b²c⁷)(3a²b⁵)
A=(2)(a¹)(b²)(c⁷)(3)(a²)(b⁵)
A=(2)(3)(a¹)(a²)(b²)(b⁵)(c⁷)
A=(6)(a³)(b⁷)(c⁷)
A=6a³b⁷c⁷