The associative law for multiplication: (ab)c = a(bc). The commutative and associative laws for multiplication can be combined. The use the associative and commutative laws together in a multiplication problem is demonstrated.
Subject: group
Transcript: ADDITION, THE LAW CAN BE APPLIED TO AS MANY FACTORS AS WE LIKE. AND WE CAN COMBINE IT WITH THE COMMUTATIVE LAW FOR MULTIPLICATION TO GROUP AND REARRANGE
identity. This is the feeling of being part of a group dedicated to achieving common goals that leads people to mobilize or otherwise take action.
Subject: group
Transcript: as collective identity. [ polletta ] collective identity is A sense of membership in a group, A feeling of membership. It's tremendously important to
This video explains the importance of pre-planning for a sales presentation and outlines the work involved prior to the actual meeting with the prospect.
Subject: group
The associative law for addition: (a b) c = a (b c).
Subject: group
Transcript: THE 7 AND 4. THAT'S 11. AND 6 PLUS 11 EQUALS 17. WE GET THE SAME RESULT, EVEN THOUGH WE GROUPED THE ADDENDS DIFFERENTLY. NONE OF THE NUMBERS CHANGED
The commutative and associative laws for addition can be combined. Demonstration of using the associative and commutative laws together in an addition problem.
Subject: group
Transcript: NARRATOR: THE ASSOCIATIVE LAW GOVERNS THE GROUPING OF NUMBERS, BUT IT DOES NOT LET US CHANGE ANY NUMBERS AROUND. THAT, YOU RECALL, IS THE SPECIALTY
It makes sense to factor instead of using the quadratic formula when it's easy to find two numbers whose sum is the same as the middle term's coefficient and whose product is equal to the leading coefficient multiplied by the last term. An example i...
Subject: group
Transcript: THE MIDDLE TERM. NEXT, WE'LL GROUP THE FIRST TWO TERMS AND THE LAST TWO TERMS. NOW WE CAN FACTOR EACH GROUP. THE FACTORS OF THE FIRST GROUP ARE X AND 3X