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Wireless Headset Tips

Posted by kashaan143 on September 28, 2008

Wireless Headset TipsThe Best Wireless Headset
The best wireless headset for you will depend on your needs and how often you will use it. For a cell phone wireless headset, you will want to look for a blue tooth headset, as that is the industry standard. Other features to consider include:

Comfortable fit
Features you require
Within your price range
Compatible with your current cell phone.
If you need a wireless headset with a landline telephone, you need to consider some alternate options:

What brand name are you most comfortable with? Wireless headsets for your regular phone come from various manufacturers including Plantronics, GN Netcom and Polycom.
How much desk space you want it to take up?
How much range it needs to have (how large is your office)
You may not have considered it, but you can also get a headset for your computer. If you use Skype or any of the other nifty computer phone call programs, you may have a headset plugged into your desktop or laptop already, but wireless may make your life much more flexible.

Wireless Headset: Bluetooth
Bluetooth is another wireless standard, mostly used for short range connectivity. You will often find Bluetooth technology in printers, cell phones and wireless headsets. Its range is significantly shorter then other wireless technology, about 30 feet. It is less expensive then other Wi-Fi standards and works well for many home offices. This is why Bluetooth has been included in many wireless headsets – but beware of that range, you don’t want to wander too far from your source and lose you call.

Reasons to Use a Wireless Headset
A wireless headset offers you significantly more freedom while you talk on your cell phone or regular phone. By plugging in the wireless adaptor, you can walk all over your home or office since you isn’t tied to any location with a wire. The benefits in an office environment are clear, but these are also great for stay at home parents who may be chasing an active toddler all over the house! The car is another obvious location for the use of a wireless headset.

Good wireless headsets come equipped with volume control and answer buttons and they should be small and fit comfortably over your ear. They should be snug enough so you don’t have to worry about the headset slipping off your ear or falling to the ground.

Problems with Wireless Headset
If your wireless headset is having performance issues, there are a few things you can check.

Make sure your telephone or ell phone is within range and not overly obstructed.
Check to make sure your cell phone battery is charged and you are receiving a good signal.
Typically, with wireless headsets you will have multiple channels from which to select the best signal, so make sure that you have switched around to see which is best and that you aren’t still on the default channel.
Make sure you try your phone without the headset on at all to ensure that the line or signal is strong.
Finally, check to make sure the batteries in the wireless headset are charged.

Wireless Headset
A wireless headset is a small device you slip over your ear that allows you to talk via your cell phone, but hands free. Using the blue tooth technology standard, wireless headsets offer an excellent range and great hands free features.

These wireless headsets have been especially popular with commuters and people who need to use their cell phones in their car. The increased safety afforded when you are using both hands to drive makes the investment in one of the headsets an easy decision. Additionally, you aren’t hampered by an annoying cord which can also be hazardous if you need full range of motion to avoid a potential car accident.

Wireless Headset with Regular Phone
There are wireless headsets on the market that you can use with a regular phone, but don’t think you’ll have to buy a different headset for every phone in your home or office. There are also wireless headset devices that you can hook up to a regular phone, cell phone and PDA, and you can alternate which device you wish to use your wireless headset with. This kind of flexibility is key in this day and age of telecommunications – and for your wallet.

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Hair Tips

Posted by kashaan143 on September 17, 2008

Today’s “young hair” is clean, healthy, shining and natural. If your hair and scalp are not healthy, they’ll look old at any age.

Oily Hair
If your hair is oily, fight the excessive oil and bacteria that contribute to dandruff, scalp infections and skin breakouts by keeping your hair and scalp as clean as possible.
Shampoo as often as necessary. If you read the labels, you’ll see that the acid-alkialine balance is generally expressed in pH scale of 0 to 14. On this scale, 7 represents a neutral balance of acid and alkaline. As the numbers get lower, they reflect increasing acidity. As they go higher (from 7 to 14), they show increasing alkalinity.
Always use warm water. Too much heat will quickly activate scalp oil and will worsen an oily condition.
Avoid overbrushing. Overbrushing stimulates the scalp and can intensify the problem of oiliness. You still have to brush your hair, but keep it to a minimum around scalp areas.
For a big boost, try a shampoo that contain fruits such as kiwi, lemons or pears. Fruit acids clean off the oil and debris that weigh hair down.

Dry Hair
Feel free to shampoo dry hair as often as necessary. Use a gentle conditioning product. If it is protein-rich, it should be gentle and nourishing for your hair. A variety of these products is available in most stores.
Condition your hair after every shampoo. Use a product with ingredients to strengthen dry, fragile hair. If it has protein and conditioners, it should leave your hair with a youthfully glossy shine.
If your hair and skin are extremely dry, buy a humidifier for your bedroom and always use it in cold weather. It will protect your hair and skin from the drying effects of indoor heat. The reason most British women have beautiful hair and youthful skin is that the mists and fogs of the British Isles provide the natural moisture they need to avoid dryness.
Twice a week rub olive or castor oil into your scalp at bedtime. Wear a plastic cap to avoid getting oil on your pillowcase while you sleep. Shampoo it out the next morning.

For Fuller Hair
Layers add body to your hair, so cut shorter pieces beneath long layers. They’ll push out the long layers and you’ll instantly see voluminous hair.

Try a shine-enhancing color rinse. The color coats the hair shaft, making it fuller.

Use a weightless spray gel. The sugar in the mix smoothens the cuticle, creating light-reflective shine, giving the illusion of fuller hair.

Water causes hair shafts to swell, resulting in a bigger look. So using steam rollers can give you your bounciest hair ever.

Emergency Cover Your Roots Tip
Mascara or even eye shadow can do the trick. Paint roots with mascara (avoid black; opt for black-brown or auburn, and wipe excess of wand first with a tissue) or brush shadow that matches your hair color over roots with a sponge-tipped applicator.

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Substitution and Memory Strategies

Posted by kashaan143 on September 15, 2008

Substitution

The substitution strategy is used for solving math problems, especially when the student is unclear about some component of a math equation or cannot set up the appropriate math equation to solve a word problem. With substitution, one simply replaces the unknown part of a math equation or problem with something known. Applications and examples of the substitution strategy are given below (D. Applegate, CAL).

Fraction

Math students are often confused when trying to solve math problems with fractions. Try substituting the decimal equivalent of the fraction whenever possible (as long as the decimal is not repeating). Simply divide the numerator by the denominator to get the decimal equivalent of the fraction. For instance,

1
2 (x + 4) = 14

0.5 (x + 4) = 14

0.5 (x) + 0.5 (4) = 14

0.5x + 2 = 14

0.5x = 12

x = 24

Variables

Sometimes the meaning or function of variables in an equation is unclear. In this case, substitute an actual number for the variable(s) and work out the problem. The numbers don’t necessarily have to “make sense” mathematically – they are just used to help you logically figure out the steps of the problem. Then follow those steps to solve the actual problem with the variable(s). For example,

Given I = Prt
Find t in terms of the other variables.

Substitute numbers for the variables except t.
10 = 30 * 2 * t

How would you get the numbers on one side?
10 = 60 * t
10 = t
60

What steps did you follow to get t by itself?
Multiply 30 and 2 to get 60, then divide both sides by 60.

Use those steps to solve the real equation.
I = P * r * t
I = (Pr) * t
I = t
Pr

Word problems

Students commonly experience difficulty with word problems, especially how to set up the equation using the informaton given in the question. Try substituting the unknowns or variables with actual numbers to help set up the equation. For instance,

Question: Two numbers add up to 15. If the larger number is twice the smaller number, what are the two numbers?

Answer: First we need to assign variables. From the problem we know the relationship between the two numbers: the larger number is twice as big as the smaller number. If the smaller number is x, then the larger number is 2x.

Now we need to write an equation using the variables plus the other information provided in the question. But how? Try substitution.

Pretend one of the numbers is 2. If the two numbers add up to 15, as the problem states, the other number must be what? 13. How did you get this? This was determined by subtracting the pretend number from 15: 15 – 2 = 13.

Now generalize. One number is equal to the total minus the other number. In other words, one number equals 15 minus the other number. This is your equation in English! Now you just have to put it into an algebraic expression.

Our two numbers are x and 2x. We replace these into our English equation to get the math equation we need to solve the problem:
one number equals 15 minus the other number
x = 15 – 2x … or …
2x = 15 – x
Either equation will give the correct answer. Now just solve to find your answers!

Memory strategies

Math courses often require that four types of information be remembered by students on quizzes and exams. Strategies for encoding and retrieving terms and definitions, symbols, math equations, and problem solutions are described here (D. Applegate, CAL).

Terms and definitions

Key words

Highlight and focus on key words in the definitions. This reduces the amount of information to be remembered and helps one to identify words that may be omitted in fill-in test questions.

Association

Once the key words have been identified, try to associate the term with the key words. You can use phonetic associations, vivid visual associations, associations with prior knowledge, or other associations. Some examples are:

  • The numerator is the top number in a fraction, whereas the denominator is the bottom number in a fraction. Remember that “numerator” and “top” go together because they begin with letters that are close to each other in the alphabet. Similarly, “denominator” and “bottom” also begin with letters that are close together in the alphabet, plus the letters “d” and “b” look very similar in form.
  • A polynomial is a series of one or more terms that are added or subtracted, such as 3x + 2y – 4. To associate this word with its definition, try this visual association: Picture a prison inmate in a black and white striped outfit whose prison term involves adding and subtracting a bunch of parakets named Polly.

Flash cards

Flash cards are useful for registering definitions of terms into memory. Write the term on one side of the card and the definition on the other. Use the flash cards to test your recall. Practice recalling the definition when given the term and visa versa.

Running concept lists

Make a running concept list by writing all terms and definitions on notebook paper divided into two columns. The terms go in the left-hand column and the definitions with highlighted key words are written in the right-hand column. Fold the paper or cover one column to test your recall of the terms and their definitions.

Symbols

Characterization

Try drawing or visualizing math symbols as characters in order to remember their meaning. For example,

  • A cursive M stands the for mean of a population. Draw or picture in your head a bunch of angry-looking M’s to remember this symbol.
  • In the equation I = Prt, the P stands for the principal (amount of money) invested. Draw or picture in your head a large P that will remind you of your school principal – a face in the loop of the P and arms holding a ruler or some other significant object. Have little dollar signs floating around the P to help you remember the symbol represents a sum of money.

Flash cards

Symbols and their meanings may be summarized on flash cards and reviewed periodically to store them in memory.

Running concept lists

Make a running concept list by writing all symbols and their meanings on notebook paper divided into two columns. The symbols go in the left-hand column and the meanings are written in the right-hand column. Fold the paper or cover one column to test your recall of the symbols and their meanings.

Math equations and rules

Association

Try phonetic, visual, and other associations to remember math equations and rules. The goal is to associate the math equation or rule with something you already know or something with which you are familiar. For instance,

  • This association based on fundamental moral principles helps one to remember the rules for multiplying signed numbers (REFERENCE). “Good” things in this association represent positive numbers and “bad” things represent negative numbers.
    • A good thing happening to a good person is good.
      [positive times positive equals a positive]
    • A good thing happening to a bad person is bad.
      [positive times negative equals a negative]
    • A bad thing happening to a good person is bad.
      [negative times positive equals a negative]
    • A bad thing happening to a bad person is good.
      [negative times negative equals a positive]
  • The rules for converting decimals to percents may be remembered using a variety of associations.
    • Use common experiences in the association: Think of common percentages we see in our everyday lives, such as sales (50% off and 20% off) or runaway inflation rates (100% or 150%). These are big numbers. Decimals are small numbers (0.5, 0.2, 1.0 and 1.5). How do you make a large number smaller? By dividing. How do you make a small number larger? By multiplying. So to change from percents to decimals (large to small), you divide by 100. And to change from decimals to percents (small to large), you multiply by 100.
    • Use alphabetic associations to remember the rules: To change from percent to decimal, you move the decimal point two places to the right. When you start with a percent you move to the rightp and r are close in the alphabet. To change from decimal to percent, you move the decimal point two places to the left. When you start with decimal you move to the left – decimal ends in l and left begins with l.
  • Use a variety of associations to keep straight the equations for the perimeter (P = 2L + 2W) and area (A = L * W) of a rectangle.
    • Associations based on real-life experiences can be used to remember the equations. When ordering fence to go around the perimeter of your yard, you would order so many feet or meters – the units are raised to the first power. How do you keep the units of something in the first power? By adding – so use the equation with the addition sign. Now, when ordering carpet to cover the area of your room, you would order so many square feet or square yards – the units are raised to the second power. How do you get units to the second power? By multiplying – so use the equation with the multiplication sign.
    • A simple association based on the length of the equations might help you to keep them straight. The word perimeter is a long word and it corresponds to the longer of the two equations. The word area is a short word and it corresponds to the shorter of the two equations.

Flash cards

Math equations and rules may be summarized on flash cards and reviewed frequently to store them in memory.

Running concept lists

Make running concept lists of math equations and rules using notebook paper divided into two columns. The names of the equations or rules go in the left-hand column and the mathematical expressions are written in the right-hand column. Fold the paper or cover one column to test your recall of math equations and rules.

Problem solutions

Problem solutions refer to the correct order of steps required to successfully solve math problems. Herrman, Raybeck, and Gutman (1993, p. 192) offer the following suggestions for registering and remembering solutions to math problems. Associations (D. Applegate, CAL) may also be used.

Rehearsal

Repetitious review of the steps for solving a problem aids in registration in long-term memory. The effectiveness of this strategy is enhanced when rehearsals are done frequently and when rehearsals are made active by vocalizing, listening to recordings, or writing.

Practice

Working several practice problems for each solution set aids in registration. Try working sample problems from the book or problems for which answers are indicated in the book. Check answers to insure accuracy.

Solve forwards and backwards

Registration in long-term memory is enhanced when problems are solved forwards and backwards. Work the problem to find the answer, and then take your answer and work back to the original problem.

Procedure cards

Try using procedure flash cards to register problem solutions in long-term memory. On one side of the card write the type of problem and/or give an example. On the other side write the steps in English for solving the problem and actually show the steps for solving the example.

Explain problem to someone else

Remembering is enhanced when one explains or “teaches” the problem solution to another person. Try working with another student in the class, with a tutor, or with a friend or family member. Carefully and thoughtfully go through the solution process, step by step. Find an empty classroom and “teach” by writing the steps on the chalk board.

Frequent review

Review the solution often. Take flash cards with you to review while waiting in line or between classes. Explain the problem solution to a friend while walking to class. Frequent reviewing aids registration of information in your memory.

Mnemonics

Problem solutions may be registered in memory using mnemonics. Take the first letter of each step and form it into a cue word or cue phrase. The classic math mnemonics are:

  • Foil
  • This cue word stands for the steps in multiplying two binomials: multiply the First terms, then multiply the Outer terms, then multiply the Inner terms, and finally multiply the Last terms.
  • Please Excuse My Dear Aunt Sally
  • This cue phrase helps in remembering the order of operations: Parantheses, Exponents, Multiplication, Division, Addition, and Subtraction. Combine it with a mental image of your aunt doing something rude in an operating room to enhance your memory.

Past experience

To remember the problem solution during a testing situation, think of specific practice problems that were similar to the test problems.

Key words and associations

Use visual associations or associations with real-life experiences to remember the key words in the steps for solving a particular problem. For instance,

  • Problem: Find the equation of a line that passes through the points (8, -3) and -2, 1).
  • Key Words: equation of line, through two points
  • Steps in the Solution: find the slope, use the point-slope formula, solve for y
  • Visual Association: Picture the slope equation at the top points of two mountain peaks [step 1], go down the mountain slope to the point-slope formula [step 2], and move to the Y of a clear mountain stream to find your equation [step 3].

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Network Access After Norton Anti-Virus Install

Posted by kashaan143 on September 13, 2008

Sometimes you can’t access a WinXP computer after installing Norton Anti-Virus.
There might be a variety of errors at the other computer depending on the operating system.
On the XP computer, in the Event Viewer / System log, there will be the following error:
The server’s configuration parameter “irpstacksize” is too small for the server to use a local device.
Start Regedit
Go to
HKEY_LOCAL_MACHINE\SYSTEM\CurrentControlSet\
Services\lanmanserver\parameters
Edit the IRPStackSize
Give it a value of 15
Reboot the computer

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Hiding a XP Computer from Network Neighborhood

Posted by kashaan143 on September 13, 2008

If you want to share files from a XP computer,
yet want to remove it from showing up in the Network Neighborhood,
Run net config server /hidden:yes

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