Plz do not delete my questions. I will give you 20 points for these two questions. A thanks. And a 5 star rate. But in order for this to happen you have to make sure to SHOW YOUR WORK and MAKE SURE IT IS RIGHT. Then I will give you all of that.

1. What is the total surface area of this rectangular pyramid?

First picture is for this question.

_______ square feet

2. What is the surface area of the square pyramid below?

Second picture is for this question

96 cm2
122 cm2
132 cm2
144 cm2

Plz do not delete my questions I will give you 20 points for these two questions A thanks And a 5 star rate But in order for this to happen you have to make sur class=
Plz do not delete my questions I will give you 20 points for these two questions A thanks And a 5 star rate But in order for this to happen you have to make sur class=

Respuesta :

For question 2, the answer is 120 cm^2

The formula is SA = b + 1/2 ps
p = perimeter
s = slant height

this is a square, so all the sides are equal. So 6 cm x 4 = 24 cm, this is the perimeter of the base.
then multiply this by the slant height, and you get 192.
192 x 1/2 = 96.
96 + 24 (the area of the base) = 120.

120 = 24 + (1/2 x 24 x 8)

Answer:

Step-by-step explanation:

The total surface area of rectangular pyramid is calculate as;

A = 2x(area of triangle with height 8ft and base 12ft) +2x(area of triangle with height 6ft and base 9.5ft)+ area of rectangle

[tex]A = 2\times(\frac{1}{2}\times(12)\times(8))+2\times(\frac{1}{2}\times(9.5)\times(6)) + (12\times6)[/tex]

[tex]A = 2\times(\frac{1}{2}\times96)+2\times(\frac{1}{2}\times57) + (72)[/tex]

[tex]A = 2\times(48)+2\times(\frac{1}{2}\times57) + (72)[/tex]

[tex]A = 96+2\times(\frac{1}{2}\times57) + (72)[/tex]

[tex]A = 96+57+72[/tex]

[tex]A = 225[/tex]

Hence, the total surface area of the rectangular pyramid is 225 cm²

The area of square pyramid is calculated as: [tex]\text{A} = 2(b\times l)+b^{2}[/tex]

in second figure we can see base 'b' is 6 and lateral height 'l' is 8.

so,

[tex]\text{A} = 2(b\times l)+b^{2}[/tex]

Put b = 6 and l = 8 in above formula,

 [tex]= 2(6\times8) + 6^{2}[/tex]

 [tex]= 2\times48 + 36[/tex]

 [tex]= 96 + 36[/tex]

  [tex]= 132[/tex]

Hence, the surface area of the square pyramid is 132 cm²