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zmey [24]
3 years ago
8

Find the surface area of this triangular prism.​

Mathematics
1 answer:
12345 [234]3 years ago
7 0

Answer:

Surface area of the triangular prism is 1380m^2

Step-by-step explanation:

The triangular prism have two triangular faces and three rectangular faces:

So, the Area of the Prism is :

       Area of the two triangular faces+ Area of the three rectangular faces

Surface area of the triangular prism :    

                                                 2(1/2*24*10)+(19*10)+(24*19)+(26*19)\\\\                                                       = 240+190+456+494\\\\                                                        =1380 m^2\\

So, the area of the triangular prism is 1380m^2

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Josephine wanted to create a blueprint of her new rectangular garden she is planning on making in her backyard. She began to cre
vekshin1

Answer:

A: 500 square feet

Step-by-step explanation:

A: First you have to draw a grid.

You plot the points A,B, and C.

The fourth point would be -5,25 because it matches with the points.

You make a rectangle out of those points

Points AB is 2 feet. Since the interval I used was 5 I would multiply 2 by 5 to get 10.

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B: Jenna has to reflect over the y-axis. This is because the y-axis is between Quadrants II and I. When reflecting over the y-axis the y-coordinate stays the same but the x-coordinate switches to it's opposite. Basically the x-coordinate is negative in Quadrant II, but in when reflecting over the y-axis the x-coordinate would change to a positive in Quadrant I. So if the point in Quadrant II looks like this: (-X,Y) then when reflecting over the y-axis to Quadrant I would look like this: (X,Y).

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A family room has a circular rug with a radius of 7 m .
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Is 2x^2+y =3x - 1 a function quadratic
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Isolating s, the equation written in terms of s is:

s = 12 - 0.5b

-------------------------

  • The equation for the length of the third side, as stated in the problem,("Maristella uses the equation b = 24 – 2s to find b, the length of the triangle's third side") is:

b = 24 - 2s

  • To solve for the lengths of the congruent sides, we isolate s, thus:

b = 24 - 2s

2s = 24 - b

Inverse of multiplication is division, thus:

s = \frac{24 - b}{2}

Separating into two fractions:

s = \frac{24}{2} - \frac{b}{2}

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s = 12 - 0.5b

A similar problem is given at brainly.com/question/5123313

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