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Question:Identify which distributive property problem below would help you solve the following scenario: Your English class has 23 students. You would like to treat the class to cookies. You would like each person to have 3 cookies. Which expression would be a quick way to figure out how many cookies you would need to bake?
A 3(23 + 3)
B 3(20 3)
C 3(23 3)
D 3(20 + 3)
Answers:The answer is D because 20 plus 3 is 23, and you need 3 cookies for each person, so you would want to do 3(23), which is the same as 3(20+3)
Answers:The answer is D because 20 plus 3 is 23, and you need 3 cookies for each person, so you would want to do 3(23), which is the same as 3(20+3)
Question:I have noooo idea how to do these! Please give me an easy, simple, basic problem and then tell me how to solve it! Person w/ the easiest to follow steps/solution shall get 5 stars, best answers, 12 pts!! Thank you sooo much<3
Answers:The distributive property is really simple once you think about it. I always remember what it means because of the word distribute. Distribute means to pass out. Here's an example: 2 ( 3x + 6) You simply need to pass out the 2 to each term inside the perentheses by multiplying each term by 2. 2*3x + 2*6 That equals 6x + 12 Here's another one: 3 (5x + 6y)= 3*5x + 3*6y= 15x + 18y
Answers:The distributive property is really simple once you think about it. I always remember what it means because of the word distribute. Distribute means to pass out. Here's an example: 2 ( 3x + 6) You simply need to pass out the 2 to each term inside the perentheses by multiplying each term by 2. 2*3x + 2*6 That equals 6x + 12 Here's another one: 3 (5x + 6y)= 3*5x + 3*6y= 15x + 18y
Question:I'm doing my homework and i stumbled on a few questions that look like this.... 5(74), (62)8, etc...
I'm supposed to "rewrite each expression using the distributive property, then simplify".
I did some addition problems with this like 4(3+5). I multiply 4 by each number in the parentheses then add right? I got 12+20=32 for that problem. Is it right? And if so, do i do the same thing for subtraction problems except subtract it instead of adding?
I know.... Pretty basic stuff but i wanna be sure.
Answers:you are right my friend In mathematics, and in particular in abstract algebra, distributivity is a property of binary operations that generalises the distributive law from elementary algebra. For example: 2 (1 + 3) = (2 1) + (2 3). In the lefthand side of the above equation, the 2 multiplies the sum of 1 and 3; on the righthand side, it multiplies the 1 and the 3 individually, with the results added afterwards. Because these give the same final answer (8), we say that multiplication by 2 distributes over addition of 1 and 3. Since we could have put any real numbers in place of 2, 1, and 3 above, and still have obtained a true equation, we say that multiplication of real numbers distributes over addition of real numbers.
Answers:you are right my friend In mathematics, and in particular in abstract algebra, distributivity is a property of binary operations that generalises the distributive law from elementary algebra. For example: 2 (1 + 3) = (2 1) + (2 3). In the lefthand side of the above equation, the 2 multiplies the sum of 1 and 3; on the righthand side, it multiplies the 1 and the 3 individually, with the results added afterwards. Because these give the same final answer (8), we say that multiplication by 2 distributes over addition of 1 and 3. Since we could have put any real numbers in place of 2, 1, and 3 above, and still have obtained a true equation, we say that multiplication of real numbers distributes over addition of real numbers.
Question:how do you do this? And what would the answer be? please and thankyou.
4a + 7ax  5a  2xa + 3x  2a + 3x
Answers:Well, if you're asking for a simplified answer, it's actually using the opposite Distributive Property (I think it's called the Factoring Theory? I'm not positive). To solve this problem, look at what each of these terms all have in common. 4a + 7ax  5a  2xa + 3x  2a + 3x It looks like the 4a, 5a, and 2a can combine because they are like terms. And, due to the Commutative Property, 7ax and 2xa can be combined. Also, the two 3x's can be combined. =3a + 7ax  2xa + 3x + 3x =3a + 5ax +6x Now, do any of these terms have anything in common? If you look closely, 3a and 5ax both have an a, and 5ax and 6x both have an x. It's your choice which ones to factor, but I'm just going to factor out the 2nd set. So, take the x out of 5ax and 6x, and put it on the outside of parentheses. Then, simply write them both without the x. = 3a + x(5a + 6) That's about as simplified as you can get. Now, something neat, if you multiply the x by both terms in parentheses, you get what you got before. = 3a + 5a(x) + 6(x) = 3a + 5ax + 6x I hope that clears up some confusion for you!
Answers:Well, if you're asking for a simplified answer, it's actually using the opposite Distributive Property (I think it's called the Factoring Theory? I'm not positive). To solve this problem, look at what each of these terms all have in common. 4a + 7ax  5a  2xa + 3x  2a + 3x It looks like the 4a, 5a, and 2a can combine because they are like terms. And, due to the Commutative Property, 7ax and 2xa can be combined. Also, the two 3x's can be combined. =3a + 7ax  2xa + 3x + 3x =3a + 5ax +6x Now, do any of these terms have anything in common? If you look closely, 3a and 5ax both have an a, and 5ax and 6x both have an x. It's your choice which ones to factor, but I'm just going to factor out the 2nd set. So, take the x out of 5ax and 6x, and put it on the outside of parentheses. Then, simply write them both without the x. = 3a + x(5a + 6) That's about as simplified as you can get. Now, something neat, if you multiply the x by both terms in parentheses, you get what you got before. = 3a + 5a(x) + 6(x) = 3a + 5ax + 6x I hope that clears up some confusion for you!
From Youtube
Algebra: Distributive Property :Watch more free lectures and examples of Algebra at www.educator.com Other subjects include Trigonometry, Calculus, Biology, Chemistry, Statistics, Physics, and Computer Science. All lectures are broken down by individual topics No more wasted time Just search and jump directly to the answer
Pre Algebra: Distributive Property :Watch more free lectures and examples of Pre Algebra at www.educator.com Other subjects include Algebra 1/2, Pre Calculus, Geometry, Calculus, Statistics, Biology, Chemistry, Physics, and Computer Science. All lectures are broken down by individual topics No more wasted time Just search and jump directly to the answer