Geometry Sequences

Hi my friends!! This time I will share information with all of you, namely about how and what the Geometry Series includes understanding,example,the formula and the method is complete and in the previous encounter, where we have also explained about 13 the meaning of dreams about eating

For more details, let's look at the following explanation :

Definition of Geometry Series

Geometry is one of the branches of mathematics that is closely related to the science of lessons that discusses a bond between several lines, field, dimensions, point form, relative role in something photo, geometry, character as well as waking up flat.

There is also an understanding for psychological thinking, who said that geometry is an experience that has a spassial as well as visual character, a kind of field form, pattern shape, and measurement and mapping.

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From a math point of view, Geometry provides an approach that can help solve problems such as photographs, diagram, system coordinate, vectors and transformations.

Geometry is also a part of mathematics that has many benefits in everyday life. Geometry can be used by civil experts in building and spatial planning. Some geometric shapes such as triangles, rectangle, trapezoid, pyramids are used in architecture and industry.

Geometry Formula

The formula for finding the term Un;

Un = ar n- 1

Sn= a( 1– rn)/( 1– r)

Geometry Formulas in Flat Shapes

Square Formula

Area = ½ x a x t

Description

a = Is the length of the base of the triangle

t = Is a large triangle

The Pythagorean formula can also be used to find the dimension of length on the hypotenuse of a right triangle- day

( A 2 + B2 = C2)

Rectangle Formula

L= p x l

K= 2 x( p+ l)

p= L÷ l

p=( K÷ 2)– l

l= L÷ p

l=( K÷ 2)– p

d=√( p2+ l2)

Triangle Formula

Dimensions Area=½ x a x t

Information

a = length of the base of the triangle

t=size of triangle

The Pythagorean formula can be used to find the length of the hypotenuse of a right triangle- day

( A2+ B2= C2)

Parallelogram Formula

Dimension Area= a x t

Explanation:

a = length of the base of the parallelogram

t= the size of the parallelogram

Trapezoidal Formula

Dimension L=½ x( s1 + s2) x t

Explanation:

s1& s2=Are parallel sides of the trapezoid

t=is the size of the trapezoid

Kite Formula

Dimensions Area=½ x d1 x d2

Ketupat Split Formula

Dimensions Area=½ x d1 x d2

Circle Formula

Dimensions Area=π x r 2

=πr2

Geometry Formulas in Building Space

Cube Formula

Volume or side of the cube( V)= S( 3)/ V= s x s x s.

The total surface area of the cube = 6 x( side x side).

Perimeter of Cube= 12 x ribs

Area of one side = edge x edge

Block Formula

Volume balok( V)= Length x width x large or V = p x l x t

Surface area of the block =( 2 x p x l)+( 2 x p x t)+( 2 x l x t).

Space Diagonal = Base of( p squared+ l squared+ t squared)

Perimeter of the Block= 4 x( p+ l+ t)

Triangular Prism Formula

Triangular prism volume( V)= Area of the base of the triangle x large or

V =½ x p x l x t

Surface area = perimeter of the base of the triangle x size +( 2 x area of the base of the triangle).

Limas Segiempat

Volume files( V)= 1/ 3 x area of base x large or

V = 1/ 3 x p x l x t

Surface area of a rectangular pyramid = area of the base + area of the pyramid.

Triangular pyramid

Triangular pyramid volume( V)= 1/ 3 x area of base x large or

V = 1/ 3 x( 1/ 2 x a x b) x t.

L surface = area of the base + area of the pyramid.

Tube

Triangular pyramid volume( V)= 1/ 3 x area of base x large or

V = 1/ 3 x( 1/ 2 x a x b) x t.

L surface = area of the base + area of the pyramid.

Cone Formula

Volume of cone= 1/ 3 xπ x r2 x t

Surface area =

(π x r2)+

(π x r x s)

Ball formula

ball volume= 4/ 3 xπ x r3

Surface Area= 4 xπ x r2

Components In Geometry

3 The main Geometry components must be known:

Early, Point is the presence of a place or position in space( distance), As well as having a long as well as having no thickness.

Second, A line is a group of points- a point that has a length as well as no width.

Third, A plane is a surface where there is a line that can connect 2 point on the surface.

Examples of Geometry Series Questions

1. a = length of the base of the triangle There is something amoeba after that the amoeba separates itself until it becomes 2 in each 6 minute.

Until how many amoebas after an hour, which when at first only there 2 amoeba. After that count the Un term of the number of amoeba!

the answer:

Known:

a= 2

r= 2

n=( 1 jam/ 6 minute)+ 1= 11

To:

A = a. r. n– 1

A = 2. 2. 11– 1

= 210= 1024 amoeba fruit

To, Un tribe to search for the amoeba is as much as = 1024

amoeba fruit

Question Number. 2

2. There is a geometric line to obtain the Un quarter.

Until you find and count the second Un tribe 7 from the line 48, 24, 12, the!

the answer:

Dik:

a= 48

r= 1/ 2

To:

Un = ar n- 1

A = 48.( 1/ 2) n- 1

A = 48.( 2- 1) 1- n

A = 3. 16.( 2) 1- n

U7= 3. 24

( 2) 1- n

U7= 3. 2 5– n

To, the th Un tribe 7 it is = 3. 25- n

Mention and explain the components in geometry!