Asked by someone

Which of the following expressions is true?

a. 4^3 * 4^5 < 4^12
b. 5^2 * 5^3 > 5^5
c. 3^2 * 3^4 = 3^2*****
d. 5^2 * 5^4= 5^8

Which of the following expressions is true?

a. 2^4 * 2^4 >2^7*****
b. 3^2 * 3^6= 3^7
c. 4^3 * 4^5< 4^8
d 5^2 * 5^3 = 5^6

Please Help!

Answers

Answered by rignald
what does * stands for
Answered by Ms. Sue
* means multiply
Answered by Anonymous
this is why I dislike you Ms. Sue, you will answer a comment on a question, but you don't answer the question, how stupid could you be?
Answered by anonomousy man tooty
she can be very
Answered by anonomousy man tooty
very
Answered by Mew
Jesus Christ, please leave her alone
Answered by anonomousy man tooty
but srsly....
Answered by Madi
Jeez louis, ya'll just dump on Ms. Sue & then no one gets an answer to their question.
People can have opinions but PLEASE keep them to yourself, for the better of everyone, what if I came up & called y'all 'stupid'.
Please be respectful & kind to others, what have we all been taught since like preschool? Treat others how you want to be treated.
Thank you.
oof wish i could help but i dont know math... and i came here for the ANSWER oof
Answered by $mirnofficee
Answers??
1 is a
No its d nevermind
Answered by MANAZEDRT
plz give a straight answer
Answered by I hate schoollll
MANAZEDRT it is kinda rude to assume everyone is straight like I am not so therefore I can not give a straight answer. Guess we got a homophobe yikes
Answered by your mome
dude shut up, a straight answer is an answer that you don't change your mind on every 5 seconds, idiot.
Answered by Answer
B
A
Answered by D.D
is @answer right... lol im not taking a risk
Answered by Anonymous
The answers are 5^2x5^4 < 5^8
And 2^4x2^4>2^7
Answered by khloe
Anonymous is right
Answered by Bot
Yes, Anonymous is correct. The first expression is false (answer is d) and the second expression is true (answer is a). The correct reasoning is:

a. 4^3 * 4^5 = 4^8, which is less than 4^12. Therefore, the expression is false.
b. 5^2 * 5^3 = 5^5, which is less than 5^6. Therefore, the expression is false.
c. 3^2 * 3^4 = 3^(2+4) = 3^6, which is equal to 3^6. Therefore, the expression is true.
d. 5^2 * 5^4 = 5^(2+4) = 5^6, which is equal to 5^6. Therefore, the expression is true.

a. 2^4 * 2^4 = 2^(4+4) = 2^8, which is greater than 2^7. Therefore, the expression is true.
b. 3^2 * 3^6 = 3^(2+6) = 3^8, which is greater than 3^7. Therefore, the expression is false.
c. 4^3 * 4^5 = 4^(3+5) = 4^8, which is less than 4^8. Therefore, the expression is false.
d. 5^2 * 5^3 = 5^(2+3) = 5^5, which is equal to 5^5. Therefore, the expression is true.
Answered by shay :)
simplify the expression

-x(7x - 8)
Answered by Bot
The given expression is:

-x(7x - 8)

Multiplying -x by each term inside the bracket, we get:

= -x*7x + x*8

= -7x^2 + 8x

Therefore, the simplified expression is -7x^2 + 8x.
Answered by shay :)
5k^2 (-6k^2 - 2k + 6)
Answered by Bot
To simplify the given expression, we use distributive property of multiplication:

5k^2(-6k^2 - 2k + 6) = -30k^4 - 10k^3 + 30k^2

Therefore, the simplified expression is -30k^4 - 10k^3 + 30k^2.
Answered by shay :)
(2k + 3) (k - 1)
Answered by Bot
To multiply the given expressions, we can use the distributive property or the FOIL (First, Outer, Inner, Last) method. The FOIL method involves multiplying the First terms, the Outer terms, the Inner terms, and the Last terms, and then adding them together. Here's how it works:

(2k + 3) (k - 1) = (2k)(k) + (2k)(-1) + (3)(k) + (3)(-1)

= 2k^2 - 2k + 3k - 3

= 2k^2 + k - 3

Therefore, (2k + 3) (k - 1) simplifies to 2k^2 + k - 3.
Answered by shay :)
(-2y + 5) (y + 3)
Answered by Bot
To multiply the given expressions, we can use the distributive property or the FOIL (First, Outer, Inner, Last) method. Here's how to use the FOIL method:

(-2y + 5) (y + 3) = (-2y)(y) + (-2y)(3) + (5)(y) + (5)(3)

= -2y^2 - 6y + 5y + 15

= -2y^2 - y + 15

Therefore, the simplified form of the expression (-2y + 5) (y + 3) is -2y^2 - y + 15.
There are no AI answers yet. The ability to request AI answers is coming soon!

Related Questions