Mga Istratehiya kung Papano Manalo sa 6/58 Ultra Lotto

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PAPAANO BA MANALO

Mananalo ka kung ang 6 na numbers na tinayaan mo ay sakto sa mabubunot na numero. Kung Maraming mananalo, ang gagawin sa Jockpot price ay hahati-hatiin ng sapat at equal.


ILANG COMBINATIONS BA ANG MAY MATAAS ANG TSANSANG LUMABAS SA BOLA?
Using the Combination Formula: 
C(58,6) = 58! ÷ [ (58 - 6)! × 6! ] = 40, 475,358
ODDS OF WINNING
Ang Tsansa mong manalo ay 1:40,475,358 or 0.00000247%

Margin of Error

Margin of Error (MOE) expresses how close statistics to truth. It is usually expressed with plus or minus. Let's calculate the margin of error for one of our probability findings. 

The lotto numbers 01 - 58 were grouped into six such as: 1s, 10s, 20s, 30s, 40s, 50s. Based on 324 lotto results, 318 revealed that there's always 1 winning number that would come from each group.

Let's calculate its margin of error.

Margin of Error Formula

The formula to calculate the margin of error is ~
MOE = z √ {[p ( 1 - p )] / n }
where ~ 
  • n is sample size
  • p is sample proportion expressed in percentage
  • z is the confidence level (which is usually 95% expressed as 1.96; if 99%, 2.58)
You can read the formula as ~
The square root of p times 1 minus p divided by n multiplied by z equals MOE

Let's substitute the formula with our figures above.
  • Sample size n is 324, which is the number of draw results.
  • Proportion p is 318 or 98.15% probability (318 divided by 324).
  • Confidence level z is 99% expressed as 2.58 (this is constant based on a standard table).
So, how true is the 98.15% probability that there's always 1 winning number that would come from each group mentioned above? Let's calculate the margin of error.
MOE = 2.58 √ {[ 98.15% ( 1 - 98.15% )] / 324 } = plus or minus 1.93% or 2% rounded off.
This means that the statement mentioned above is 96% to 100% true (98.15% plus or minus 1.93%)


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