How to set the Unordered List In the Post with Pictures

Well on this occasion I will share about the blogger guide. I will discuss the guidelines Unordered List or change the display which is usually called bullets. Unordered list format is usually used in the post if short sentences outlining the points raised or down is not sorted sequentially and usually preceded by the symbol • (dot). Using Unordered List format also shows that good quality articles, orderly, and neat. It will also attract the visitors on your blog and read one article that uses the format Unordered List in the post. Unordered List view which I will share with you this has attractive mini display icon, bottom border for each sentence, also has a background color.

How to set the Unordered List In the Post with Pictures :

• First step :

Go to your dashboard>>Template>>edit html>>proceed>>check expand template widget. Note : back up your template first. Use ctrl + f and find this code (or similar to this code),  .post-body ul , modified with this code :

.post-body ul,
.post-body ol{
  margin: 1em;
  padding-left: 1em;
}
.post-footer ul{
  margin: 1em;
  margin-top: -0.5em;
  padding-left: 1em;
}
.post-body ul li,

.post-footer ul li {list-style-image: url(https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh0z1LT-n__xtkjdF2Vgct37K3MeVppu2F1p9XWBI5Bc6ZJfBrOnjw-wY3jVqIMJKDirbdBUzobutK6qWbXN3v5kI17-Qu0oAbF6CMkJ6WQyPG8xpqv3w05Ly_rC703uSAzzjHe88m7R2g/s400/uncheck.gif);

  border-bottom: 1px solid #ccc;
  padding: .2em 0 .2em .5em;
}
.post-body ul li:hover,
.post-footer ul li:hover {cursor: pointer;
list-style-image:url(https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj0QIywsK7uLmgMP3Jnj9MI_GCkNpzfybZbxVMbYfhzb1pZfZEptcRSUH5t3_Blz9EnVEYdPDCQMW2tsgVQmtDw9L35PXBfB3zfdfc8K79f4hIsJZP0dGlNkYvb9ZrGHVDlFjhi1yNhaGA/s400/check.gif); background-color: #f2f2f2; color: #B1291F;
}

If your template not yet installed, please put the code under the code .post {................}

• Second step

Save your template.

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How To Hide Blog Title and Description

The purpose of this article is, for those of you who want to put banners in the header of your blog, make sure the blog title and description had been lost. Why? Because, at the time of banner attached. Title and description of the blog will still appear on the header.How To Hide Blog Title and Description. You can follow the following tutorial.

• First step :

Go to your dashboard>>Template>>edit html>>proceed>>check expand template widget. Note : back up your template first. Use ctrl + f and find this code (or similar to this code) :

#header h1 {
font-family:'Segoe UI', Calibri, 'Myriad Pro', Myriad, 'Trebuchet MS', Helvetica, sans-serif;
font-size:26px;
font-size-adjust:none;
font-stretch:normal;
font-style:normal;
font-variant:normal;
font-weight:bold;
letter-spacing:-1px;
line-height:normal;
margin:5px 5px 0;
padding:15px 20px 3px 0;
text-transform:none;
}
#header .description {
color:#999999;
font-family:georgia;
font-size:12px;
font-size-adjust:none;
font-stretch:normal;
font-style:italic;
font-variant:normal;
font-weight:normal;
letter-spacing:0;
line-height:normal;
margin:0 5px 5px;
max-width:700px;
padding:0 20px 15px 0;
text-transform:none;
}

Add code display: none; at the end before closing the code }as below :

#header h1 {
font-family:'Segoe UI', Calibri, 'Myriad Pro', Myriad, 'Trebuchet MS', Helvetica, sans-serif;
font-size:26px;
font-size-adjust:none;
font-stretch:normal;
font-style:normal;
font-variant:normal;
font-weight:bold;
letter-spacing:-1px;
line-height:normal;
margin:5px 5px 0;
padding:15px 20px 3px 0;
text-transform:none;
display:none;
}
#header .description {
color:#999999;
font-family:georgia;
font-size:12px;
font-size-adjust:none;
font-stretch:normal;
font-style:italic;
font-variant:normal;
font-weight:normal;
letter-spacing:0;
line-height:normal;
margin:0 5px 5px;
max-width:700px;
padding:0 20px 15px 0;
text-transform:none;
display:none;
}

• Second step:

Save your template and see the results.

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Area of Trapezium/Trapezoid

A trapezoid is a 4-sided flat shape with straight sides that has a pair of opposite sides parallel.  Before looking trapezoid area, should know its parts. See the information below :

• The bottom side (base b ) parallel to the top side (base a) .
• The distance from one base to the other called height (h).

In the plane shapes are often written in capital letters at the vertex. This is to facilitate naming. For example, the trapezoid KLMN. KL means the line from  K point to L point, LM means the line from L point to M point, MN means the line from point M point to N point, KN means the line from K point to the N points.


Area of ​​trapezoid can be determined using the formula of triangle area. You do this by dividing the trapezoid
into two triangles. Then the triangle area summed.

Area of ​​trapezoid ABCD can be found by adding up the area of ​​triangle BAD with area of ​​triangle BCD

• BAD = ½ x AB x AD

                   = ½ x 6 x 5

                   =  ½ x 30

                   = 15 area unit

• BCD =  ½ x CD x BE

                   =  ½  x 9 x 5

                   =  ½  x 45

                   = 22,5 area unit

• ABCD = 15 + 22, 5

                      = 37, 5 area unit


Surface area of ​​the trapezoid = Area of ​​triangle I (BAD) + Area of ​​triangle  II (BCD)
                                                    =  ½ x a x h + ½ x bx h
                                                    = ½ (a+b) x h 

From the trapezoid area formula can be find high and the length of the trapezoid base.

• height = 2A/a + b
• a  base = (2A/h) - b
• b  base = (2A/h) - a

Example : 
1.  A trapezoid has 10 cm and 14 cm bases, height = 7 cm. What is the area ?
     Area = ½  x ( a + b) x h
               = ½ (10+14) x 7
               = ½ (24 ) x 7
               = 12 x 7
               =  84 cm
2.  A trapezoid has 8 cm and 12 cm bases, area = 90 cm. What is the height ?
      height = 2A/a + b
                  = 2(90)/8+12
                  = 180/20
                  = 9 cm
3.  A trapezoid has b base 16 cm, 14 cm height and area = 252 cm. What is the a base ?
     a  base = (2A/t) - b
                  = (2 x 252/14) - 16
                  = (504/14) - 16
                  = 36 - 16
                  = 20 cm
4. A trapezoid has a base 14 cm, 12 cm height and area = 180 cm. What is the b base ?
     b  base = (2A/t) - a
                  = (2 x 180/12) - 14
                  = (360/12) - 14
                  = 30 - 14
                  = 16 cm

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Area of Kite

You have to learn the triangle and the area of ​​the triangle. Isosceles triangles have special properties. Two isosceles triangles are the same length of its base can be compiled into a wake kites. Kites are rectangular. The kite has two pairs of sides of equal length. Kite is formed of two isosceles triangles. Both triangles have the same base length, but different height.  

Area of ​​kite can also be found using the formula area of ​​the triangle. By calculating the area of ​​the isosceles triangles that make up the kite. After that, the results are summed. Area of ​​kite ABCD can be found by summing the area ΔADC with ΔABC.

• Area  ΔADC =  ½ x  AC x OD

                                           = ½ x  8 x 4
                                           = 4 x 4
                                           = 16 area unit

• Area  ΔABC =  ½ x  AC x OB

                                           =  ½ x 8 x 9

                                           = 4 x 9

                                           = 36 area unit

• Area  ΔABC  = 16 + 36

                                = 52 area unit

Area ABCD = Area ΔADC + Area  ΔABC
                     = ½ x  AC x OD + ½ x  AC x OB
                            = ½ x AC ( OD + OB)
                            = ½ AC x BD 
                            = ½ x d1 x d2

 d1 and d2 is the diagonal of the kite. From the area of kite kite above, can be determined the diagonals.

• d1  = 2A/d2
• d2 = 2A/d1

Example :

1. A kite has d2 = 15 cm and area = 150 cm

     d1 = 2x150/15

           = 300/15

           = 20 cm

2.  A kite has d1 = 20 cm and area = 250 cm

      d2 = 2x 250/20

            = 500/20

            = 25 cm

3.  John want to make a kite. Two pieces of bamboo are made John with 48 cm and 44 cm 

      long.  If the kite has made, how area of the kite ?

      Area = ½ x d1 x d2

                 = ½ x 48 x 44

                 = 24 x 44

                 = 1.056 cm

4. On the wall there is a kite-shaped image. Area of the picture = 5.400 cm² and one of the 
    diagonal length is 120 cm. How long is the other diagonal ?
    d2 = 2A/d1
          = 2 x 5.400/120
          = 10.800/120
          = 90 cm

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