[tex]\small\mathcal{\fcolorbox{pink} {black} {\pink{Question}}}[/tex] If [tex] \frac{1}{p} + x = 2[/tex]⇝❐Then find p from the equation:[tex] \frac{3x + 8}{9} - \frac{9x - 4}{2} = \frac{2x + 5}{3} [/tex][tex]\small\mathcal{\fcolorbox{pink} {black} {\pink{Answer~ correctly}}}[/tex] Easy question . Created by manamurmu7.

Answer:[tex]\huge\rm{\color{purple}{{\underline{༊Ꭿᥒ}}}} {\color{orchid}{{\underline{᥉ᥕ}}}}{\pink{{\underline{ᥱꭱ༊}}}} {\color{lightpink}{}}[/tex]Step-by-step explanation:To find the value of p, we'll start by simplifying the given equation: 1/p + x = 2.To solve the equation 3x + 8/9 - 9x - 4/2 = 2x + 5/3 for p, we need to isolate p on one side of the equation. Let's simplify it step by step:3x + 8/9 - 9x - 4/2 = 2x + 5/3First, let's simplify the terms with fractions:3x + 8/9 - 9x - 2/2 = 2x + 5/33x + 8/9 - 9x - 1 = 2x + 5/33x - 9x + 8/9 - 1 = 2x + 5/3Now, let's combine like terms:-6x + 8/9 - 1 = 2x + 5/3-6x + 8/9 - 9/9 = 2x + 5/3-6x - 1/9 = 2x + 5/3Next, let's simplify the equation further:-6x - 1/9 = 2x + 5/3To solve for x, we need to get rid of the fractions by multiplying the entire equation by the common denominator, which is 9 * 3 = 27:27(-6x - 1/9) = 27(2x + 5/3)Simplifying:-162x - 27/9 = 54x + 135/3-162x - 3 = 54x + 45Now, let's combine like terms:-162x - 3 = 54x + 45-162x - 54x = 45 + 3-216x = 48Dividing both sides by -216:x = 48 / -216x = -1/3Now that we have the value for x, we can substitute it back into the original equation to solve for p:1/p + (-1/3) = 2To isolate 1/p, we can subtract -1/3 from both sides:1/p = 2 + 1/31/p = (6 + 1) / 31/p = 7/3To solve for p, we can take the reciprocal of both sides:p = 3/7Therefore, the solution for p is p = 3/7.[tex]\bold{ \red{Please} \: \blue{\: Follow} \: \pink{ \: Me} \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Please} \: \blue{\: Follow} \: \pink{ \: Me} \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Drop} \: \blue{\: some} \: \pink{ \: thanks } \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Drop} \: \blue{\: some} \: \pink{ \: thanks } \: \green{\: ♡}}[/tex].............

tex] Easy question

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Answer:

[tex]\huge\rm{\color{purple}{{\underline{༊Ꭿᥒ}}}} {\color{orchid}{{\underline{᥉ᥕ}}}}{\pink{{\underline{ᥱꭱ༊}}}} {\color{lightpink}{}}[/tex]

Step-by-step explanation:

To find the value of p, we'll start by simplifying the given equation: 1/p + x = 2.

To solve the equation 3x + 8/9 - 9x - 4/2 = 2x + 5/3 for p, we need to isolate p on one side of the equation. Let's simplify it step by step:

3x + 8/9 - 9x - 4/2 = 2x + 5/3

First, let's simplify the terms with fractions:

3x + 8/9 - 9x - 2/2 = 2x + 5/3

3x + 8/9 - 9x - 1 = 2x + 5/3

3x - 9x + 8/9 - 1 = 2x + 5/3

Now, let's combine like terms:

-6x + 8/9 - 1 = 2x + 5/3

-6x + 8/9 - 9/9 = 2x + 5/3

-6x - 1/9 = 2x + 5/3

Next, let's simplify the equation further:

-6x - 1/9 = 2x + 5/3

To solve for x, we need to get rid of the fractions by multiplying the entire equation by the common denominator, which is 9 * 3 = 27:

27(-6x - 1/9) = 27(2x + 5/3)

Simplifying:

-162x - 27/9 = 54x + 135/3

-162x - 3 = 54x + 45

Now, let's combine like terms:

-162x - 3 = 54x + 45

-162x - 54x = 45 + 3

-216x = 48

Dividing both sides by -216:

x = 48 / -216

x = -1/3

Now that we have the value for x, we can substitute it back into the original equation to solve for p:

1/p + (-1/3) = 2

To isolate 1/p, we can subtract -1/3 from both sides:

1/p = 2 + 1/3

1/p = (6 + 1) / 3

1/p = 7/3

To solve for p, we can take the reciprocal of both sides:

p = 3/7

Therefore, the solution for p is p = 3/7.

[tex]\bold{ \red{Please} \: \blue{\: Follow} \: \pink{ \: Me} \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Please} \: \blue{\: Follow} \: \pink{ \: Me} \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Drop} \: \blue{\: some} \: \pink{ \: thanks } \: \green{\: ♡}}[/tex].............[tex]\bold{ \red{Drop} \: \blue{\: some} \: \pink{ \: thanks } \: \green{\: ♡}}[/tex].............

soni02031989

[tex]\Large{\mathbb{\colorbox{beige}{\color{gold}{ANSWER}}}}[/tex]

Step-by-step explanation:

[tex]\pink\longrightarrow[/tex]To find the value of p, we'll start by simplifying the given equation: 1/p + x = 2.

To solve the equation 3x + 8/9 - 9x - 4/2 = 2x + 5/3 for p, we need to isolate p on one side of the equation. Let's simplify it step by step:

3x + 8/9 - 9x - 4/2 = 2x + 5/3

First, let's simplify the terms with fractions:

3x + 8/9 - 9x - 2/2 = 2x + 5/3

3x + 8/9 - 9x - 1 = 2x + 5/3

3x - 9x + 8/9 - 1 = 2x + 5/3

Now, let's combine like terms:

-6x + 8/9 - 1 = 2x + 5/3

-6x + 8/9 - 9/9 = 2x + 5/3

-6x - 1/9 = 2x + 5/3

Next, let's simplify the equation further:

-6x - 1/9 = 2x + 5/3

To solve for x, we need to get rid of the fractions by multiplying the entire equation by the common denominator, which is 9 * 3 = 27:

27(-6x - 1/9) = 27(2x + 5/3)

Simplifying:

-162x - 27/9 = 54x + 135/3

-162x - 3 = 54x + 45

Now, let's combine like terms:

-162x - 3 = 54x + 45

-162x - 54x = 45 + 3

-216x = 48

Dividing both sides by -216:

x = 48 / -216

x = -1/3

Now that we have the value for x, we can substitute it back into the original equation to solve for p:

1/p + (-1/3) = 2

To isolate 1/p, we can subtract -1/3 from both sides:

1/p = 2 + 1/3

1/p = (6 + 1) / 3

1/p = 7/3

To solve for p, we can take the reciprocal of both sides:

p = 3/7

Therefore, the solution for p is p = 3/7.

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Step-by-step explanation:

[tex]\pink\longrightarrow[/tex]To find the value of p, we'll start by simplifying the given equation: 1/p + x = 2.

[tex]\sf { \red { \underline{keep \: smilling}}}[/tex]

[tex]\scriptsize{\tt{Hope \: it \: helps \: you!!!}}[/tex]

[tex]\large\tt\color{lavender}{❀⊱┄┄┄┄┄┄┄┄⊰❀}[/tex]

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