What does Draw and shade a figure that represents 100%. Label your 100%. Then describe the figure in words.

1 answer:

6 0

<span><span>In most statistical models to represent easy percentages, circle is mostly preferred. It is purposefully designed or rather allotted for functions that included 100%. A pie chart in technical terms. Imagine an uneaten cake would represent a 100%. </span></span>In most case scenarios, when you eat one slice of the cake. You take a portion that decreases it 100% or a whole presentation, for instance you took 25% slice of cake, what’s left will be 75% and then when you put back again, the 25% slice will present the whole 100%. In words, 25% slice of a cake you take, what’s left will just a portion 75% and unless you put it back it will be whole again.

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A planet's radius is approximately 1,534 mi. About two-thirds of the planet's surface is covered by water.

borishaifa [10]

Answer:

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Step-by-step explanation:

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Find the surface area of the triangular prism below

laiz [17]

QUESTION: To find the surface area of the triangular Prism given in the figure.

ANSWER:

$Area \: of \: Prism = 136 \: {units}^{2}$

STEP BY STEP EXPLANATION:

In a triangular Prism there are three rectangular faces and two triangular faces

As, in the given question the prism is irregular. So, it have different area of base rectangular face than that of the two side rectangular faces.

A/C to the question,

Base of triangular face = 6 unit

Height of triangular face = 4 unit

Length of side rectangular face = 7 unit

Breadth of side rectangular face = 5 unit

Length of base rectangular face = 7 unit

Breadth of base rectangular face = 6 unit

Area of triangle = $\frac{1}{2} \times base \times height$

Area of rectangle = Length × Breadth

AREA OF PRISM = 2 × AREA OF TRIANGULAR FACE + 2 × AREA OF SIDE RECTANGULAR FACE + AREA OF BASE RECTANGULAR FACE

=> Area of Prism = $2(\frac{1}{2} \times Base \: of \: triangular \: face \times Height \: of \: triangular \: face)$ + 2(Length of side rectangular face × Breadth of side rectangular face) + Length of base rectangular face × Breadth of base rectangular face