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Apr 05, 2022 · **Area** **of Pentagon** refers to the space occupied by the **pentagon** when placed on a plane. Having five sides, the **pentagon** is also referred to as the 5-gon. The **Pentagon** can be regular where all the sides are identical (equal) or irregular where sides are unequal. Sum of all the interior angles in the **pentagon** is 540 degrees and the sum of the .... We are going to share Perimeter and **Area** **formulas** for **class** 7 and **class** **6**, which is help to score in the exam. Thousands of Students are looking for Perimeter and **Area** **formulas** for **class** 7 and **class** **6**. It is most important topic in the Maths for classes **6** and 7 as well as upper.

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Jul 17, 2022 · FAQs on Mathematics **Maths Formulas** for **Class** **6**. Q.1: Where do I get the list of **Class** **6** chapter-wise **Maths formulas**? Ans: The list of **Maths formulas** for **Class** **6** for all chapters are available on Embibe. Q.2: Where can I get all the important **formulas** for **Class** **6** to **Class** 12? Ans: You can get all the important **formulas** for classes **6** to 12 at Embibe.. **Area** **of** a regular **pentagon** is the **area** engaged by a perimeter and plane. This is also the sum of its all sides. The number of diagonals in any **pentagon** is five so the solution will be {n* (n-4)}/2. Here n symbolises the number of sides. In a **pentagon**, we know that the number of sides is equal to 5, so 'n' becomes five as well. NCERT Solutions for **Class 6** Social Science Geography Chapter 4. August 8, 2022. CBSE **Class** 10 Compartment Exam Admit Card. July 26, 2022. ... The **area of an octagon formula** is represented as \(2 a^{2}(\sqrt{2}+1)\). There are \(8\) interior angles and \(8\) exterior angles in. Solved Examples. Question 1: Calculate the **area** of a regular octagon whose side is 35 cm. Solution: Given, Side of the octagon = 35 cm. **Area** of an Octagon =. 2 a 2 ( 1 + 2) **Area** of an Octagon =. 2 × 35 2 ( 1 + 2) = 5914.82 c m 2. Question 2: Find the **area** of a UFC boxing ring where each side is of length 80 cm. By the formula of area of the isosceles triangle, when all three sides are given, Area = A = ½[√(a 2 − b 2 ⁄4) × b] where a is the length of equal sides and b is the base of the triangle. Hence, Area of Pentagon =** 5 ×** Area of isosceles triangle. Perimeter of Pentagon Formula. The perimeter of a pentagon is the total length of its boundaries.. Mathematics **Formula** Book PDF download All Basic and advanced math **formula** pdf download > If you **are a** secondary (10th), higher secondary (10+2, 12th), engineering, undergraduate student, or a candidate of competitive examination, then this handbook of math **formulas** are going to become very useful. Details of Maths **Formulas** pdf ebook.. To find the **area** **of** a **pentagon**, divide the regular **pentagon** into five equal triangles. Each of the triangles is an isosceles triangle. By the **formula** **of** **area** **of** the isosceles triangle, when all three sides are given, **Area** = A = ½ [√ (a 2 − b 2 ⁄4) × b] where a is the length of equal sides and b is the base of the triangle. Hence,.

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Given a Pentagram and its inner side length(d). The task is to find out the **area** of Pentagram. The Pentagram is a five-pointed star that is formed by drawing a continuous line in five straight segments.

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**Area** of regular **pentagon** = 5 2 × side length × apothem. For example, Find the **area** of a regular **pentagon** that has a side length of 3 cm and an apothem of 2 cm. **Area of pentagon** = 5 2 × 3 × 2 = 15 c m 2. Note: In this method, we multiply the apothem with the perimeter of the **polygon** and then halve it to find the **area**.. Introduction to Programming Using Python is intended for use in the introduction to programming course. Daniel Liang is known for his “fundamentals-first” approach to teaching programming concepts and techniques. What is the **formula** to find the **pentagon area** when the radius length is known? **Pentagon** formulas. **Area** of a **Pentagon Formula**: Definition, Derivation, and Examples,. A **pentagon** is a five-sided polygon in geometry. The five angles present in the regular **pentagon** are equal. The **formula** calculates the **area** **of** a **pentagon**, \ (A = \frac {5} {2} \times s \times a\) Where \ (s\) is the side of the **pentagon** and \ (a\) is the length of the apothem. **Area** **of** a Polygon on a Graph.

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This **formula** is more complicated, but it allows us to calculate the **area** of a regular **pentagon** simply with the length of one of its sides. Proof of the **formula** for the **area** of a **pentagon** To prove the **formula** for the **area** of a **pentagon**, we are going to use the following diagram, where we divide the **pentagon** into five isosceles triangles as in .... The area of a regular** pentagon** is calculated by the formula: \(\begin{array}{l}A=\frac{1}{4} \sqrt{5(5+2 \sqrt{5})} s^{2}\end{array} \) where ‘s’ is the side length of a** pentagon.**. Solution: To find the length of the apothem, let's find the **area** first by using the **formula** for **area** **of** the **pentagon** based on the length of the side. A = 1 4 5 ( 5 + 2 5) s 2. s = 7. ∴ A = 1 4 5 ( 5 + 2 5) 7 2 = 84.3033 inches. Now let's use the second **formula** **of** **pentagon** based on apothem. **Area** **of** **Pentagon** = 5 2 a × s. **Area** of a quadrilateral is a measure of how much space there is inside of a 2 dimensional shape four sided shape. To find the **area** of a shape we can either count the number of unit squares within a shape or use the appropriate **area** **formula** for that shape. **Area** is measured in square units e.g. cm 2, m 2, mm 2. E.g..

By the formula of area of the isosceles triangle, when all three sides are given, Area = A = ½[√(a 2 − b 2 ⁄4) × b] where a is the length of equal sides and b is the base of the triangle. Hence, Area of Pentagon =** 5 ×** Area of isosceles triangle. Perimeter of Pentagon Formula. The perimeter of a pentagon is the total length of its boundaries..

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Step 1: Find the length of the side of the **pentagon**. Step 2: Identify the apothem length of the **pentagon**. Step 3: Use the **formula**, **Area** = 5/2 × s × a; where ‘s’ is the side length and ‘a’ is the apothem. Step 4: This will give the **area** of the **pentagon** and we represent the answer in square units..

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Step 1: Find the length of the side of the **pentagon**. Step 2: Identify the apothem length of the **pentagon**. Step 3: Use the **formula**, **Area** = 5/2 × s × a; where ‘s’ is the side length and ‘a’ is the apothem. Step 4: This will give the **area** of the **pentagon** and we represent the answer in square units..

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The **Formula** to calculate the **area** of the **Pentagon** is, Where. s is the side of the **Pentagon**. a is the apothem length. Algorithm. Create variables 's' and 'a' and assign its value as 10 and **6**. Create variable **area**_**pentagon** equals to (5/2)X(s)X(a) as per the **formula** of calculating the **area** of the **Pentagon**. Complexity. O(1). Example 2: Find the perimeter of a **pentagon** that has the following side lengths: 3 units, 7 units, 8 units, 9 units, and **6** units. Solution: Since the side lengths of the **pentagon** are different, it is an irregular **pentagon**. The side lengths are given as 3 units, 7 units, 8 units, 9 units, and **6** units. Using the **formula** for the perimeter of **pentagon**, P = sum of all its sides = 3 + 7 + 8 + 9 + **6**.

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The **formula** for the **area** of a regular **pentagon** is as follows: A = 1 4 ⋅ √ 5 ⋅ (5 + 2 ⋅ √ 5) ⋅ s 2 A = 1 4 ⋅ 5 ⋅ (5 + 2 ⋅ 5) ⋅ s 2. where: A = **Area** of the **Pentagon**; s = Length of the sides; **Area** of a Polygon Calculators. **Area** of.

Jul 17, 2022 · FAQs on Mathematics **Maths Formulas** for **Class** **6**. Q.1: Where do I get the list of **Class** **6** chapter-wise **Maths formulas**? Ans: The list of **Maths formulas** for **Class** **6** for all chapters are available on Embibe. Q.2: Where can I get all the important **formulas** for **Class** **6** to **Class** 12? Ans: You can get all the important **formulas** for classes **6** to 12 at Embibe..

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Oct 11, 2020 · October 11, 2020 by rajathe. Maths **Formulas** are created by expert teachers from latest edition books. Basic Maths **formulas** enables students to complete the syllabus in a unique do-learn-do pattern of study. These mathematical **formulas** helps students: Improve Score in Board Exams and Entrance Examinations. Makes Complete Preparation easy on time.. Visit http://www.3minutemaths.co.uk for quick reminder High School GCSE mathematics videos. This video is all about how to work out the **area** of a **pentagon** wi. Hint: In this problem, we have to find the **area** of the **pentagon** as we are given \[BL\bot AC,DM\bot AC,EN\bot AC\] such that AC = 18cm, AM = 14cm, AN = 6cm, BL = 4cm, DM = 12cm, EN = 9cm. We can first draw the diagram and mark the length given. We can then find the length required. We can find the **area** of triangles and trapezium in the diagram and we can add them.

Correct answer: Explanation: The **formula** for the **area** of a regular **pentagon** is given by the equation: where a is represented by the length of one side. Let's begin by finding the side length of the regular **pentagon**. If the perimeter is 40, then we can divide by 5 (the number of sides) to find a side length of 8. If we plug in 8 into the equation:. **Area** **of** a Polygon Worksheets. Meticulously designed for grade **6** through high school; these calculate the **area** **of** polygons worksheet PDFs feature the **formulas** used, examples and adequate exercises to find the **area** **of** regular polygons like triangles, quadrilaterals and irregular polygons using the given side lengths, circumradius and apothem.

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A regular **pentagon** has 5 equal sides. There are three simple formulas for finding **area** of a regular **pentagon**. They are given as: 1.) A = 0.25s 2 √(25 + 10√5) 2.) A = 2.5sa 3.) A = 0.5pa Where A is the **area**, s is the side length, a is the apothem length, and p is the perimeter.

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**Area** **of Pentagon** calculator uses **Area** **of Pentagon** = (Edge Length **of Pentagon**)^2/4* sqrt (25+10* sqrt (5)) to calculate the **Area** **of Pentagon**, **Area** **of Pentagon** is defined as the amount of 2-dimensional space occupied by a **Pentagon**. **Area** **of Pentagon** is denoted by A symbol. How to calculate **Area** **of Pentagon** using this online calculator? To use this .... **Area** of regular **pentagon** = 5 2 × side length × apothem. For example, Find the **area** of a regular **pentagon** that has a side length of 3 cm and an apothem of 2 cm. **Area of pentagon** = 5 2 × 3 × 2 = 15 c m 2. Note: In this method, we multiply the apothem with the perimeter of the **polygon** and then halve it to find the **area**..

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Given a Pentagram and its inner side length(d). The task is to find out the **area** of Pentagram. The Pentagram is a five-pointed star that is formed by drawing a continuous line in five straight segments. **Area** **of** Polygons with Coordinates. A method for finding the **area** **of** any polygon when the coordinates of its vertices are known is given as below. But first, you have to number the vertices in order, going either clockwise or counter-clockwise, starting at any vertex. The **area** is then given by the **formula**. A r e a = | ( x 1 y 2 − y 1 x 2. vw type 1 engine case. Using only the length of the sides. If we only know the length of one side of the heptagon, we can use the following **formula** to calculate the **area**: A = 7 4 s 2 cot ( 180 ∘ 7) This **formula** can be.

Example 2: Find the perimeter of a **pentagon** that has the following side lengths: 3 units, 7 units, 8 units, 9 units, and **6** units. Solution: Since the side lengths of the **pentagon** are different, it is an irregular **pentagon**. The side lengths are given as 3 units, 7 units, 8 units, 9 units, and **6** units. Using the **formula** for the perimeter of **pentagon**, P = sum of all its sides = 3 + 7 + 8 + 9 + **6**.

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Jul 01, 2022 · Solution: To find the length of the apothem, let’s find the **area** first by using the **formula** for **area** of the **pentagon** based on the length of the side. A = 1 4 5 ( 5 + 2 5) s 2. s = 7. ∴ A = 1 4 5 ( 5 + 2 5) 7 2 = 84.3033 inches. Now let’s use the second **formula** **of pentagon** based on apothem. **Area** **of Pentagon** = 5 2 a × s..

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Apr 05, 2022 · **Area** **of Pentagon** refers to the space occupied by the **pentagon** when placed on a plane. Having five sides, the **pentagon** is also referred to as the 5-gon. The **Pentagon** can be regular where all the sides are identical (equal) or irregular where sides are unequal. Sum of all the interior angles in the **pentagon** is 540 degrees and the sum of the .... A **pentagon** can be classified as a regular **pentagon** and irregular **pentagon**. When all the sides and the angles of a **pentagon** are of equal measure, then it is called a regular **pentagon**. The **formula** to calculate the **area** of the regular **pentagon** is given by **Area of pentagon** = [(5/2) × s × a] square units. Where “s” is the side length, and “a.

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A **pentagon** can be classified as a regular **pentagon** and irregular **pentagon**. When all the sides and the angles of a **pentagon** are of equal measure, then it is called a regular **pentagon**. The. **Area** **of** **pentagon** a = 1/4 ( (√ (5 (5 + 2 √5) s 2) Where, s is the length of the side of a **pentagon**. The **formula** to calculate **area** **of** a irregular **pentagon** is mentioned here. **Area** = width * height height = average of y coordinates width = difference between x coordinates Procedure to find **Pentagon** **Area**. **Area** **of** a regular **pentagon** = (5 s2) / (4tan (36º)), where s = side length. tan (36º) = √ (5-2√5). [13] So if your calculator doesn't have a "tan" function, use the **formula** **Area** = (5 s2) / (4√ (5-2√5)). 3 Choose a **formula** that uses radius only. You can even find the **area** if you only know the radius. Use this **formula**: [14].

So, if a **pentagon** has a side of **6** **6** **6** cm, its **area** will be 61.94 c m 2 61.94 cm^2 **6** 1. 9 4 c m 2 approximately. How to calculate perimeter of **pentagon**? Perimeter of **pentagon** can be calculated by using the above **formula** for **pentagon** perimeter.

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In the next step, we need to find the** area** of each isosceles triangle and then add them to get the** area of** the** pentagon. Area of Pentagon** = 5 x** Area** of each isosceles triangle.. stephen lawrence documentary watch online kerasal nail patches. curtis 1206 controller troubleshooting x swift challenger x 880 2022. comp 5445411 dyno. stephen lawrence documentary watch online kerasal nail patches. curtis 1206 controller troubleshooting x swift challenger x 880 2022. comp 5445411 dyno.

Apr 05, 2022 · **Area** **of Pentagon** refers to the space occupied by the **pentagon** when placed on a plane. Having five sides, the **pentagon** is also referred to as the 5-gon. The **Pentagon** can be regular where all the sides are identical (equal) or irregular where sides are unequal. Sum of all the interior angles in the **pentagon** is 540 degrees and the sum of the .... **Area** **of Pentagon** calculator uses **Area** **of Pentagon** = (Edge Length **of Pentagon**)^2/4* sqrt (25+10* sqrt (5)) to calculate the **Area** **of Pentagon**, **Area** **of Pentagon** is defined as the amount of 2-dimensional space occupied by a **Pentagon**. **Area** **of Pentagon** is denoted by A symbol. How to calculate **Area** **of Pentagon** using this online calculator? To use this .... 14. · since 1935 stainless steel hex bolts recommended tightening torque note stainless hex bolts recommended tightening torque nm nominal pitch stress **area class class class** size mm mm2 50 70 80 m3 0 50 5 03 0 4 0 9 1 2 m4 0 70 8 78 1 0 2 1 2 7, metric bolts thightening torques sizes sizing chart socket cap asm bolt torque chart luxury. Then perimeter, P, and **area**, A, of a **pentagon are as** follows. Equations: P = 5s A = s^2 sqrt ( of 25 + 10 sqrt (5) ) / (over) 4. The menu should allow the user to calculate the perimeter and the **area** of an instance of the **Pentagon Class**. Your program should have a single **Pentagon** Object. So, that's being said, the program works great, but what. The **Area** **of** a **Pentagon** **Formula** is, A = (5 ⁄ 2) × s × a Where, "s" is the side of the **Pentagon** "a" is the apothem length **Area** **of** a Regular **Pentagon** **Formula** If all the sides of a **pentagon** are equal in length, then it is a regular **pentagon**. The **area** **of** a regular **pentagon** is calculated by the **formula**: A = 1 4 5 ( 5 + 2 5) s 2.

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We are going to share Perimeter and **Area** **formulas** for **class** 7 and **class** **6**, which is help to score in the exam. Thousands of Students are looking for Perimeter and **Area** **formulas** for **class** 7 and **class** **6**. It is most important topic in the Maths for classes **6** and 7 as well as upper. Input the number of sides: 5 Input the side: **6** The **area** **of** the **pentagon** is 61.93718642120281. Our hospitality packages provide a first-**class** experience as you enjoy all the perks that. 2170 Avenue Pierre ... Rue Ste Catherine is a great **area** for local and .... F1 2022 dutch grand prix zandvoort general admission 1ticket. Kaartje voor rondloopplek op zandvoort 3 sept 2022. Ik verkoop ... The **Formula** 1 Rolex Belgian Grand Prix 2022 seen. **Area of Pentagon** calculator uses **Area of Pentagon** = (Edge Length **of Pentagon**)^2/4* sqrt (25+10* sqrt (5)) to calculate the **Area of Pentagon**, **Area of Pentagon** is defined as the amount of 2-dimensional space occupied by a **Pentagon**. **Area of Pentagon** is denoted by A symbol. How to calculate **Area of Pentagon** using this online calculator? To use this.

Given a Pentagram and its inner side length(d). The task is to find out the **area** of Pentagram. The Pentagram is a five-pointed star that is formed by drawing a continuous line in five straight segments.

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The **Formula** to calculate the **area** **of** the **Pentagon** is, Where s is the side of the **Pentagon**. a is the apothem length. Algorithm Create variables 's' and 'a' and assign its value as 10 and **6**. Create variable area_pentagon equals to (5/2)X (s)X (a) as per the **formula** **of** calculating the **area** **of** the **Pentagon**. Complexity O (1) Solution C Program.

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**Area** of a **Pentagon Formula** = [latex s=2 ] \frac{5}{2} s . a [/latex] Where, s is the side of the **pentagon**. ... If you have any query regarding **Class 6** to **Class** 12 Maths Formulas, drop a comment below and we will get back to you. **Pentagon** formulas: **area**, perimeter, side, apothem, radius. Drawing, ... The regular **pentagon** has five sides and five angles congruent, ... A regular **pentagon** can be inscribed into a circle or circumscribed by a circle; **Pentagon** Formulas. Data **Formula**; Perimeter: 2p = S × 5: **Area**: A = (2p × a) / 2: Diagonal: d = [S(√5 + 1)] / 2: Side: S = 2p. .

A = 5 × b × h A = 5 × b × h. Now, we plug in the numbers that we know for the base and height: A = 5 × 2 × 2.75 A = 5 × 2 × 2.75. And we arrive at our answer: A = 27.5 cm2 A = 27.5 c m 2. The total **area** of the **pentagon** is 27.5 cm2 27.5 c m 2. **Area** is always expressed in units squared or square units.. To find the **area** **of** a **pentagon**, divide the regular **pentagon** into five equal triangles. Each of the triangles is an isosceles triangle. By the **formula** **of** **area** **of** the isosceles triangle, when all three sides are given, **Area** = A = ½ [√ (a 2 − b 2 ⁄4) × b] where a is the length of equal sides and b is the base of the triangle. Hence,.

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A **pentagon** can be classified as a regular **pentagon** and irregular **pentagon**. When all the sides and the angles of a **pentagon** are of equal measure, then it is called a regular **pentagon**. The.

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**Area** **of** a Polygon Worksheets. Meticulously designed for grade **6** through high school; these calculate the **area** **of** polygons worksheet PDFs feature the **formulas** used, examples and adequate exercises to find the **area** **of** regular polygons like triangles, quadrilaterals and irregular polygons using the given side lengths, circumradius and apothem.

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So, if a **pentagon** has a side of **6** **6** **6** cm, its **area** will be 61.94 c m 2 61.94 cm^2 **6** 1. 9 4 c m 2 approximately. How to calculate perimeter of **pentagon**? Perimeter of **pentagon** can be calculated by using the above **formula** for **pentagon** perimeter. In Geometry, Octagon is also a **polygon** with eight segments and length of each of the sides would be equal. Further, measurement of each angle is also the same in the case of Octagon. This is a regular octagon whose sides are congruent. Each of the interior angle and the exterior angle would be measured as 135-degree or 45-degree.. So, if a **pentagon** has a side of **6** **6** **6** cm, its **area** will be 61.94 c m 2 61.94 cm^2 **6** 1. 9 4 c m 2 approximately. How to calculate perimeter **of pentagon**? Perimeter **of pentagon** can be calculated by using the above **formula** for **pentagon** perimeter.. . . **Area** of a Square **Formula** = a 2; **Area** of a Rectangle **Formula** = L. B where L is the length. B is the Breadth. **Area** of a **Pentagon** **Formula** = \( \frac{5}{2} s . a \) Where, s is the side of the **pentagon**. a is the apothem length. **Area** of a Hexagon **Formula** = \(\frac{3 \sqrt{3}}{2} x^{2} \) where where “x” denotes the sides of the hexagon. **Area** of .... You must visit chapter wise **maths formulas for class** **6**. Chapter 1 Knowing Our Numbers. Chapter 2 Whole Numbers. Chapter 3 Playing with Numbers. Chapter **6** Integers. Chapter 7 Fractions. Chapter 8 Decimals. Chapter 9 Data Handling. Chapter 10 Mensuration.. Apr 05, 2022 · **Area** **of Pentagon** refers to the space occupied by the **pentagon** when placed on a plane. Having five sides, the **pentagon** is also referred to as the 5-gon. The **Pentagon** can be regular where all the sides are identical (equal) or irregular where sides are unequal. Sum of all the interior angles in the **pentagon** is 540 degrees and the sum of the .... stephen lawrence documentary watch online kerasal nail patches. curtis 1206 controller troubleshooting x swift challenger x 880 2022. comp 5445411 dyno. A **Pentagon** is a five-sided shape. It is called the regular **Pentagon** if all sides are equal in length and equidistant from each other. For a regular shape, the placement of sides will create natural angles at the corner. With the line of symmetry, this is possible to divide the **Pentagon** into equal sections and shapes. So we can represent the **area** of a regular **pentagon** only in terms of its side length = 5 × **Area** of each triangle = 5 × (0.16845 s2) = 0.84225 s2. Question: Find the **area** of the given regular **pentagon** whose each side measures 8 cm. Solution: Apply the **formula** for **area** with side using trigonometry. A = 0.84225 s2 = 0.84225 × (8)2 = 53.094 sq cm.

. The **formula** for finding the **area** **of** a **pentagon** is as follows: **Area** **of** **Pentagon** = A = (5/2) * Length of the Side * Apothem Sq Units Substitute the values of the length of the side of the **pentagon** and the length of apothem in the **formula** mentioned above. **Area** **of** **Pentagon** = A = (5/2) * 5 * **6** cm2 **Area** **of** **Pentagon** = A = (5 * 5 * 3) cm2.

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