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Solving word problems math
The solving word problems are can be expressed in algebraic or equation format. The word problems can be specified in simple form. Here also algebra concept is helped to do the solving word math problems. Algebra is the important part in mathematics which is used to find unknown variables by using the known variable. Let we see about the word problems solving in math.
Solved word problems in math
Example 1 for solving word problems in math :
Robin has 12 computers and Johnson has 8 computers .Determine the amount of computers did both of them have?
Solution:
Let Y = Total number of computers
The amount of 12 shirts and 8 is relevant to the computers. Let we denote the integers as the equation.
Y = 12 + 8
Let Y be the total amount of computers
Y = 20
So, totally 20 computers are there.
Example 2 for solving word problems in math :
The Airplane starts from Berlin at 7 P.M. and reaches Languisher at 9.25 A.M. The distance between the two places is 160km. If the time of stoppages is 25 min, find the ...
... speed of the Airplane
Solution: Distance = 160 Km
No. of hours between 7 P.M. and 9.25 A.M.
= 2 hrs 25 min
Time of stoppage = 25 min
Time Taken = 2 hrs 25 min – 25 min
= 2 hrs
Distance
Speed= ___________
Time
160
= ______
2
= 80 Km/ hr.
More problems in solving word problems of math
Example 1 for solving word problems in math :
Maria has 55 balls and 50 Venus. How many balls does she have?
Solution:
Let Z= Total number of cars
The sum of 55 cars and 50 Venus is equal to the total number of balls . It translates the problem into an equation.
Z = 55 + 50
Solve this equation.
Let Z = Total number of balls
P = 105
There are 105 total numbers of balls
Example 2 for solving word problems in math
The normal of a list of 40 numbers is 20. If we throw out one of the numbers, the normal of the remaining numbers is 8. What is the number that was removed?
Solution:
Step 1: The throw out the number could be obtained by difference between the sum of original 40 numbers and the sum of remaining 25 numbers i.e.
Sum of original 40 numbers – sum of remaining 25 numbers
Step 2: Using the formula
Sum of terms = Average* Number of terms
Sum of original 40 numbers = 20 × 40 = 800
Sum of remaining 8 numbers =8 × 40 = 320
Step 3: Using the formula from step 1
Number removed = sum of original 40 numbers – sum of remaining 8 numbers
800 – 320 = 480
'
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