Annabelle and Navene are multiplying (4275)(4372). Annabelle's Work Navene's Work (4275)(4372) = 42 + 375 + 2 = 4577 (4275)(4372) = 42⋅375⋅2 = 46710 Is either of them correct? Explain your reasoning.
(4^2 7^5) (4^3 7^2)= 4^2 + ^3 7^5+ ^2 = 4^5 7^7
annabele
now ima do navenes
what do the carets before the numbers mean?
for example what does ^3 mean?
(4^2 7^5) (4^3 7^2) = 4^2 x ^3 7^5 x ^2 = 4^6 7^10
sorry
@freckles it means like its an exponent so i guess its raised
hint:we can write this: \[\large \left( {{4^2} \cdot {7^5}} \right)\left( {{4^3} \cdot {7^2}} \right) = \left( {{4^2} \cdot {4^3}} \right)\left( {{7^5} \cdot {7^2}} \right) = {4^{2 + 3}} \cdot {7^{5 + 2}} = ...?\]
like I know what 5^2 means this is 5*5 but I have no clue what something like ^3 means
the exponents are being added or also they are being multiplied in the other one
\(\color{blue}{\text{Originally Posted by}}\) @77777jeannie77777 (4^2 7^5) (4^3 7^2)= 4^2 + ^3 7^5+ ^2 = 4^5 7^7 \(\color{blue}{\text{End of Quote}}\) you ate base
whats that?
can u see it?
its #7
http://prntscr.com/89limo here what number is raising to the 3rd power that's what she is asking
can u see the question?
no :(
ugh
\(\color{blue}{\text{Originally Posted by}}\) @77777jeannie77777 (4^2 7^5) (4^3 7^2)= 4^2 + ^3 7^5+ ^2 = 4^5 7^7 \(\color{blue}{\text{End of Quote}}\) it's 4^3 power not 4^2 ( i guess )
wait a sec im going to see if i can make it a file
no i cant :(
how do i take a screenshot?
okay just recheck ur work #first comment
how do i take one?
ok wait a sec plz
@Michele_Laino @freckles
okay so 4^{3+2} use parentheses so we can understand otay :=)
ok:D
4^(5)
as I wrote before, your expression can be rewritten as below: \[\large \left( {{4^2} \cdot {7^5}} \right)\left( {{4^3} \cdot {7^2}} \right) = \left( {{4^2} \cdot {4^3}} \right)\left( {{7^5} \cdot {7^2}} \right) = {4^{2 + 3}} \cdot {7^{5 + 2}} = ...?\]
when we multiply same bases we should add or multiply the exponents ?
add?
yes right
yes!
ok so michele its 4^(5) times 7^(7)
right?
yes!
so then when there not like bases how do u multiply it?
we have to compute the explicit value of each power and then we have to multiply them together
whaa?
then you can't like for this one \[2^2 \times 3^5 \]
you will not see question like that one ^^ hehe
lol
for example: \[\large \begin{gathered} \left( {{4^2} \cdot {7^5}} \right)\left( {{4^3} \cdot {7^2}} \right) = \left( {{4^2} \cdot {4^3}} \right)\left( {{7^5} \cdot {7^2}} \right) = {4^{2 + 3}} \cdot {7^{5 + 2}} = \hfill \\ \hfill \\ = 1024 \cdot 823543 = {\text{843}}{\text{,308}}{\text{,032}} \hfill \\ \end{gathered} \]
ok nnesha i didnt understand what u said above that
whoa!!
so u just multiply the bases and then the exponents together right?
you question is when bases are not like then how would we multiply it ? if bases are not same you can't multiply or add the exponents \[2^2 \times 3^5= 2 \times 2 \times 3 \times 3 \times 3 \times 3 \times 3\]
no, I'm sorry, you have to evaluate each power first, then you have to multiply the obtained values together
ohh then you multiply all those together?
yes!
ooh
btw ur username is same as \[\huge\rm 7^5jeannie7^5\]
haha ^.^
so 972?
o^_^o
what 972 ?
multiplying all of them together
ohh the example i gave you ? yes
can you please do a summarry of the answer please? of the question lol
you already know when we multiply same bases we should `add or multiply` their exponents ?
add
yes! right! so who is right anna or Navene ?
ohh annabel
yes yayay! anna!
yayyyyy thx
my pleasure :=) , \[\huge\rm 7^5jeannie7^5\]
;D
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