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Find the missing factor :
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1) 4 × ? = 8x 2) 5 × ? = 15y 3) 3 × ? = 9a2 4) 3x2 × ? = 12x2 |
5) ? × 7y = 7y2 6) ? × 2a = -8a 7) p × ? = -pq 8) ? × 3a = 6a3 9) 8s × ? = -24st |
Problem 10 :
Factorize x2 - 6x - 16
Problem 11 :
Factorize x2 - 10xy + 24y2
Problem 12 :
Factorize 125x3 - 1
Problem 13 :
Factorize a3 - 14a2 + 49a
Problem 14 :
The Parthenon in Athens, Greece, is an ancient structure that has a rectangular base. The length of the base of the Parthenon is 8 meters more than twice its width. The area of the base is about 2170 square meters. Find the length and width of the base.
Problem 14 :
Your friend says that to solve the equation 5x2 + x − 4 = 2, you should start by factoring the left side as (5x − 4)(x + 1). Is your friend correct? Explain.
Problem 15 :
The length of a rectangular birthday party invitation is 1 inch less than twice its width. The area of the invitation is 15 square inches. Will the invitation fit in the envelope shown without being folded? Explain.

Problem 16 :
The length of a rectangle is 1 inch more than twice its width. The value of the area of the rectangle (in square inches) is 5 more than the value of the perimeter of the rectangle (in inches). Find the width.
1) 2x
2) 3y
3) 3a2
4) 3a2
5) y
6) -4
7) -q
8) 2a2
9) -3t
10) (x - 8)(x + 2)
11) (x - 4y)(x - 6y)
12) (5x - 1)(25x2 + 5x + 1)
13) a(a - 7) (a - 7)
14) 70 m
15) The factors are (x - 1)(5x + 6), but he given factors are (5x − 4)(x + 1). So, it is incorrect.
16) Length and width of envelop is smaller than than folder, then it can be fixed.
17) The possible widths are 1 or 1.5
Find the missing factors of the following tree.
Problem 1 :

Problem 2 :

Problem 3 :

Problem 4 :

Problem 5 :

Problem 6 :

Problem 7 :

Problem 8 :

Problem 9 :

Problem 1 :
There bells toll together at 10 am. The first bell tolls every 10 seconds, the second tolls every 15 seconds, and the third tolls every 20 seconds. At what time will the three bells toll together next?
Problem 2 :
There are three tigers in a jungle. All three roar together at 6.00 am as soon as they wake up. Thereafter one roars every 20 seconds, another roars every 25 seconds and third roars every 30 seconds. When will the three tigers roar together again? When will they roar together after that?
Problem 3 :
Water starts to drip out of two taps. A drop of water comes out of one tap every 5 seconds and out of the other tap every 7 seconds. After two drop fall together from the two taps. When will be the next time that two drops will again fall from the two taps at the same time?
Problem 4 :
There are three marigold plants in flower pots. A flower bloom on one plant every 2 days. The second plant bears a flower every 3 days and the third one every 4 days. If there is a flower on each of the three plants today. When will the flowers bloom together again ?
Problem 5 :
In a morning walk, three persons step off together. Their steps measure 80 cm, 85 cm, and 90 cm respectively. What is the minimum distance each should walk so that all can cover the same distance in complete steps?
Problem 6 :
You have diving lessons every fifth day and swimming lessons every third day. Today you have both lessons. In how many days will you have both lessons on the same day again?
Problem 7 :
Hot dogs come in packs of 10, while buns come in packs of eight. What are the least numbers of packs you should buy in order to have the same numbers of hot dogs and buns?
Problem 8 :
Tell whether the statement is always, sometimes, or never true.
i) The LCM of two different prime numbers is their product.
ii) The LCM of a set of numbers is equal to one of the numbers in the set.
1) After 60 seconds three bells will ring together.
2) After 5 minutes, the three tigers will roar together.
3) After 35 second water will drip out
4) After 12 days, the flowers on the three plants will bloom together.
5) the minimum distance is 12240 cm.
6) both lessons will do after 15 days.
7) 4 packs of hot dogs and 5 packs of buns.
8) i) True always
ii) Sometimes.
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May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM