What is the area of the parallelogram? 3 ft. 1 ft. 5 ft. square feet

Q: Find the area of the parallelogram. Round to the nearest hundredth if necessary. 5 m 4 m Area = ft?

A: Solve for area

Q: What is the area of the parallelogram? 12 m 6 m 5 m 4 m

A: It is known that the area of a parallelogram is A=b×h where b is base and h is height. From the…

Q: What is the area of this parallelogram? 5 cm 14 cm 6 cm O 30 cm sq O 24 cm s 0 12 cm sg

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Q: - 22,cm- 20. - 42 cm-

A: Solution

Q: Find the length of the third side. If necessary, round to the nearest tenth.

A: We are given with triangle with two sides 11 and 20 and need to find third side.

Q: Find the area and perimeter of this irregular figure. Perimeter 3 yd 3 yd Area 4 yd 8 yd

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Q: What is the area of this parallelogram? 8 cmi 10 cm 9 cm O 90 cm sq O72 cm sq O27 cm sq 36 cm sq

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Q: 18 cm 6 cm

A: Solution:

Q: Find the length of the third side, If necessary, round to the nearest tenth.

A: Use Pythagoras theorem to get the answer

Q: area of the parallelogram with base 2cm and height 4 cm

A:

Q: Find the area of the figure. (Sides meet at right angles.) 2 ft 2 ft 3 ft Bft 6 ft 6 ft 3 ft 7 ft

A: Rectangle is a closed figure with 2 pairs of opposite sides equal and all the angles are right…

Q: 44 ft 39ft 8 ft.

A:

Q: Determine the area of the parallelogram shown below. 39 ft 60 ft

A: Area of a parallelogram is given by,  Area=Base of parallelogram * Height of parallelogram

Q: Find the area of the regular polygon. 18 ft Area = ft? (Round to the nearest tenth as needed.)

A:

Q: 13mm 12 mm 15mm What is the area of the parallelogram?

A: Given query is to find area of parallelogram

Q: Find the area of each. Round to the nearest tenth. 1) 12 mi

A: We have to find the area of the following circle -

Q: Find the area of the parallelogram. cm cm +12 cm

A: The given dimensions of parallelogram is, Base = 12 cm Height = 8 cm Side = 9 cm.

Q: Find the area of the quadrilateral lot shown in the figure below to the nearest square foot. 130 ft…

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Q: Find the area of the given triangle, rounded to two decimalplaces.

A: We use the Heron's formula to find the area of a triangle. If a, b, c are the sides of a triangle…

Q: Find the area of the parallelogram shown. 8 cm 11 cm

A: Find the area of the parallelogram shown

Q: Parallelogram 5.8m 4 m 3.5 mi

A: We have to find area

Q: Find the area and perimeter of this irregular figure. Perimeter 5 yd 4 yd 10 yd Area 8 yd

A: To find the area and Perimeter of the given figure.  We know that the area of rectangle =…

Q: What is the area of the parallelogram? 3 inches 8.2 inches

A: given figure, we have to find area of parallelogram

Q: Find the length of the third side. If necessary, round to the nearest ter 3.

A: Please refer to the image below.

Q: 8 yd

A: The given radius of the circle r = 8 yd

Q: Determine the area of the parallelogram shown below. 32 ft 54 ft Area ft2

A: Given the base of the parallelogram = 54 ft the height of the parallelogram = 32 f

Q: What is the area of this parallelogram? 15 m |12.5 m

A: Area is the space covered by the object or any geometric figure. it is the region bounded by the…

Q: Find the area of the parallelogram. 16 cm 23 cm [?] cm2 Enter

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Q: Find the length of the third side. If necessary, round to the nearest tenth. 10

A: Here we use Pythagoras theorem given as (Hypotenuse)² = ( Perpendicular)² +(Base)²

Q: Find the area of the rectangle shown 6 ft 3

A:

Q: What is the area of this parallelogram? 5 cm >> 4 cm -2 cm

A: Use formula of area of parallelogram

Q: (a) Find the area (in square centimeters) of an equiangular triangle with a perimeter of 25.8 cm.

A: # we are entitled to solve one question. Please resubmit the question which you wish to get…

Q: What is the area of this parallelogram? 5 cm 14 cm 6 cm 15 cm sq 30 cm sq 24 cm sq m 12 cm sq

A: Answer and explanation is given below..

Q: Find the area of the parallelogram in square inches. 3 ft 9 ft

A: Given : The base of the parallelogram is 9 ft and the height of the parallelogram is 3 ft

Q: Find the area of the figure. (Sides meet at right angles.) 2 сm 3 cm 2 cm 5 cm 5 сm

A: The given figure can be further labeled and constructed as:

Q: What is the area of this regular polygon?

A: Area of regular polygon is given by the formula

Q: Three survey markers are situated on the vertices of an equilateral triangle with a side length of…

A: Area of Equilateral Triangle (A) = (√3/4)a² square units Where a = length of sides.

Q: Find the area of the parallelogram shown. 14 cm 25 cm

A: See attached file for a step by step explanation of finding the area of given figure.

Q: Find the area and perimeter of this irregular figure. 3 yd Perimeter 3 yd 3 yd 4 yd 7 yd Area 4 yd 2…

A: Perimeter of any figure = Sum of all sides.Area of rectangle = length × breadth.

Q: Find the Area of the figure below, composed of a parallelogram Rounded to the nearest tenths place

A: Length of parallelogram = 18 units = Base of parallelogram Breadth of parallelogram = 12 units…

Q: Find the area of the triangle. 4ft 1ft 8ft [ ? ] ft?

A:

Q: 12 ft 18 in. 18 in. 2 ft

A: Quadrilaterals are given we have to find its area.

Q: Find the area of the parallelogram 8 ft 10 ft 12 ft

A:

Q: What is the area of this parallelogram? 8 cm 10 cm 9 cm

A:

Q: Find the length of the third side. If necessary, round to the nearest tenth. 6

A:

Q: Find the area of the parallelogram. 3 km 3.5 km Area = km?

A: the base of parallelogram =3.5 kmheight = 3km

Q: Find the area of the figure. (Sides meet at right angles.) 6 ft 2 ft 2 ft square feet 2 ft 2 ft 2 ft…

A:

Q: Find the length of the third side. If necessary, round to the nearest tenth. 3

A: Solution: The objective is to find the length of the third side of the given triangle

Q: Get the SA and volume of a sphere if the circumference of a great circle is 518 feet

A: We need to find SA and volume of sphere.

Q: The school parl has a circular pond with  a diameter of 6 meters . what is the ponds raduis?…

A: Given, Diameter of pond = 6 m We have to find pond radius, circumference and area.

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.