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subject: Introduction Of Pre Algebra Problem Solver : [print this page]


Pre algebra is one of the important branch in mathematics .Pre Algebra includes various terms like variables, constants, coefficients, terms, expressions, equations, fractions, etc. Through the solver we can get instant and step by step clear answers to the pre-algebra problems. Let us solve some examples that will be helpful to understand the concepts in pre algebra problem solver

Example Problems for Pre Algebra Problem Solver :

Problem : 1

Identify which of the following that contains expressions and terms and give their numerical coefficients too:

xyz + 4, 13 xy^2, 13 yz + 5y^2z, 4p^2q r 3pq^2 r+ 5

Sol :

In each expression look for a terms which are not constants and the remaining part of that terms are the coefficient of the expression.

Expression Term Co efficient

1 xyz + 4 xyz 1

2 13 xy^2 xy2 1

3 13 yz + 5y^2z yz ,5y2z 1,5

4 4p^2q r 3pq^2 r + 5 4p^2q r,-3pq2 4,-3

Problem 2:

In a kids school there are 600 students. Now if " '3/4' of the students are absent ", Find the total number of students present in the school.

Sol :

Here we get the solution

600 * ('3/4' ) = 450 students are absent and

600 - 450 = 150 are present

Now just compute the ratio of the remaining 150 students to the total of 600 to get

' 150 / 600' = '1/4'

which is the fraction got.

Therefore, one fourth of the students are present today to the school.

Problem : 3

How many prime numbers are exactly divisible by six?

Sol :

Remember the prime numbers are the number which will divide by 1 and by its own number itself. So that 6 is not a prime number.

So that there are no prime numbers that are divisible by 6, because 6 is not a prime number.

these are the solved example problems for pre algebra problem solver

Practice Problems for Pre Algebra Problem Solver :

Practice problem 1 Identify which of the following that contains expressions, terms.

4x 3y, 8 x + y, y^2x y, 2z 5xz

Ans : 4x 3y 4x , -3y

8 x + y x , y

y^2x y y^2x, -y

2z 5xz 5xz, 2z

Practice problem 2: In a company there are 900 workers working. Now " '1/3 ' of the workers have taken leave ", Find the total number of workers working in the company at present.

Ans : '2 / 3 '

Introduction to experimental method definition:

In mathematics the experimental method definition concept has been given as an exact meaning in probability theory that is used extensively in such areas of study as mathematics, statistics, finance, gambling, science, and philosophy to draw conclusions about the likelihood of potential events and the underlying mechanics of complex systems. Now let us see about the experimental method definition problems.(Source in wikipedia ).

Problems in Experimental Definition Method 1:

Ex 1:

A coin is tossed 60 times. 30 times head appear. Find the experimental probability of getting heads.

Sol:

Step 1:

Experimental method probability = number of times the event happen / total number of trials.

Step 2:

Number of times heads appeared = 30.

Step 3:

Total number of experiments = 60.

Step 4:

Therefore experimental probability of getting a head = 30/60= 0.5

how to solve linear inequalities

Ex 2:

A bag contains orange, red and blue balls. Davis picked a ball at random for 60 times. Find the experimental probability of pick up a red ball?.

Color balls picked in number of times

Orange 25

Red 5

Blue 30

Sol:

Step 1:

P = Number of time ball picked / Total number of trial.

Step 2:

5/60= 12.

Step 3:

The experimental probability for red ball is 12.

Problems in Experimental Definition Method 2:

Ex 1 :

A Urn contains 20 white sticks, 10 red sticks and 4 voilet sticks. Find the experimental probability of receiving a red sticks.

Sol:

Step 1: Take a stick from the urn.

Step 2: Record the color and return the stick.

Step 3: Repeat a few times (maybe 10 times).

Step 4: Count the number of times a red sticks was pick (Suppose it is 6).

Step 5: The experimental probability of receiving a red sticks from the urn is 6/10 =3/5

Ex 2:

One ball is taken from a well-mingled bag of 54 balls. Calculate the probability that the card will

(i) Be an red,

(ii) Not be an red.

Sol:

Well-shuffling ensures equally likely outcomes.

(i) There are 6 red in a bag. Let E be the event the ball is an red.

The number of outcomes favorable to E = 6

The number of possible outcomes = 54

Therefore, P (E) = '6 / 54'

= '1/9'

by: johnharmer




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