Question

help plz 2/3(5x + 7) + 3x

Answer 1

0_0

Answer 2

plz

Answer 3

First Combine multiplied term into a single fraction,
second Distribute
and if I am correct the answer should be
10x +14/3 +3x

Answer 4

10x+14/3+3x

Answer 5

\(\color{#0cbb34}{\text{Originally Posted by}}\) @rocfp
First Combine multiplied term into a single fraction,
second Distribute
and if I am correct the answer should be
10x +14/3 +3x
\(\color{#0cbb34}{\text{End of Quote}}\)
Although, I should of let you tried it BEFORE I answered but, I hope you understand what to do for the next problem

Answer 6

Okay so what you are going to want to do is Combine multiplied terms into a single fraction.

\[\frac{ 2 }{ 3 } (5x+7) +3x\]
\[\frac{ 2(5x+7) }{ 3 } + 3x\]

Then you are going to want to distribute.

\[\frac{ 2 (5x+7) }{ 3} + 3x\]

\[\frac{ 10x+14 }{ 3 } +3x\]

Answer 7

Now try and solve to get your Answer.

Answer 8

ok..

Answer 9

Once you're done with that you should get the answer that @rocfp gave you.

Answer 10

I believe the first step is to distribute \(\frac12\) to everything inside the parenthesis (5x and 7)

\(\LARGE\frac{2}{3}(5x+7)+3x \longrightarrow (\frac{2}{3})(5x)+(\frac{2}{3})(7)+3x\)
Then just simplify from the equation \((\frac{2}{3})(5x)+(\frac{2}{3})(7)+3x\)
Multiply \(\frac{2}{3}\) and \(5x\)
and multiply \(\frac{2}{3}\) and \(7\)
We should get \(\frac{10}{3}x+\frac{14}{3}+3x\)
Because \(\frac{2}{3}(5x)\rightarrow\ (\frac235)(x)\longrightarrow \frac{10}{3}x\)
And \(\frac23 \times 7\longrightarrow \frac{2}{3} \times \frac{7}{1} \sf(because~7=\frac{7}{1})\)
Multiply straight across from
\(\frac23 \times \frac71\)
Then you get \(\frac{14}{3}\)
Therefore, you get \(\frac{10}{3}x+\frac{14}{3}+3x\) overall.

Next we combine like terms which are \(\frac{10}{3}x\) and \(3x\)
So we flip the equation so that it is now \(\frac{10}{3}x+3x+\frac{14}{3}\)
Then add \(\frac{10}{3}x\) and \(3x\) which gives us \(\frac{?}{?}x\) (\(\frac{10}{3}x+3x=\frac{?}{?}\))
So once you get what 10/3x+3x equals then you would basically have your answer
just keep 14/3 in the equation
the original equation was \(\color{red}{\frac{10}{3}x+3x}+\frac{14}{3}\)
So then \(\color{Red}{\frac{?}{?}x}+\frac{14}{3}\)

Answer 11

thx

Answer 12

np