0
8 - 8p 10 - 3p
Like terms: 8p - 3p = 5p
5p - 8 = 10
+ 8 +8
-----------------
5p = 18
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5p 5p
Answer = 3.6
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ā 11y ago
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What is the answer to 8 equals 8p plus 13-3p?
p = -1
What is the value of 3p 5p?
It is: 3p+5p = 8p
If 8p equals 3p plus 25 what is the value of p?
8p = 3p + 25 Subtract 3p from both sides: 5p = 25 Divide both sides by 5: p = 5
What is -3p plus 7 equals 5-8p plus 6?
==>-3p+7=5-8p+6 ==>5p+7=11 ==>5p=4 ==>p=4/5
What is the answer to -3p-5 - 7p plus 2p-18 - 6?
The expression can be simplified to: -8p--29
What is the answer to 8 equals 8p plus 13-3p?
p = -1
What is the value of 3p 5p?
It is: 3p+5p = 8p
What is 8 plus 5p plus 7q plus 9 plus 3p?
8 + 5p + 7q + 9 + 3p Reordering: 8 + 9 + 5p + 3p + 7q Combine like terms: 17 + 8p + 7q
If 8p equals 3p plus 25 what is the value of p?
8p = 3p + 25 Subtract 3p from both sides: 5p = 25 Divide both sides by 5: p = 5
How can solve this 3pĀ²-8p+4?
To find the value of ( 3p^2 - 8p + 4 ), you simply substitute the value of ( p ) into the expression. If ( p ) is a specific number or variable, plug it into the equation. For example, if ( p = 2 ): [ 3p^2 - 8p + 4 = 3(2)^2 - 8(2) + 4 ] [ = 3 \cdot 4 - 16 + 4 ] [ = 12 - 16 + 4 ] [ = 0 ] Therefore, when ( p = 2 ), ( 3p^2 - 8p + 4 = 0 ). If ( p ) is a variable and not a specific number, the expression ( 3p^2 - 8p + 4 ) represents a quadratic polynomial that can be factored or evaluated depending on the context or requirements of the problem.
Maths algebra what is 8p-p-4p?
8p-p-4p= 7p-4p= 3p
What is -3p plus 7 equals 5-8p plus 6?
==>-3p+7=5-8p+6 ==>5p+7=11 ==>5p=4 ==>p=4/5
How would you solve 5p - 14 equals 8p plus 4?
5p-14 = 8p +4 take the 14 to the other side and the 8p to the other side so 5p-8p = 4 +14 -3p = 18 p = -18/3
How do you solve th equation -8 equals -8p plus 4?
-8 = -8p + 4Add 8p to each side:8p - 8 = 4Add 8 to each side:8p = 12Divide each side by 8:p = 1.5
What is the answer to -3p-5 - 7p plus 2p-18 - 6?
The expression can be simplified to: -8p--29
Find out 3pĀ²-8p+4?
To solve the quadratic expression ( 3p^2 - 8p + 4 ), you can use different methods depending on what is required: **Factorization**: Check if the expression can be factored into simpler expressions. For ( 3p^2 - 8p + 4 ), you look for two numbers that multiply to ( 3 \cdot 4 = 12 ) (coefficient of ( p^2 ) times constant term) and add up to ( -8 ) (coefficient of ( p )). The factors of ( 3 \cdot 4 = 12 ) that add up to ( -8 ) are ( -6 ) and ( -2 ). So, you can factor it as: [ 3p^2 - 8p + 4 = (3p - 2)(p - 2) ] This is the factored form of the quadratic expression. *Quadratic Formula*: If factoring is not possible or preferred, you can use the quadratic formula ( p = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a} ), where ( a = 3 ), ( b = -8 ), and ( c = 4 ) (from ( 3p^2 - 8p + 4 = 0 )). Calculate as follows: [ p = \frac{-(-8) \pm \sqrt{(-8)^2 - 4 \cdot 3 \cdot 4}}{2 \cdot 3} ] [ p = \frac{8 \pm \sqrt{64 - 48}}{6} ] [ p = \frac{8 \pm \sqrt{16}}{6} ] [ p = \frac{8 \pm 4}{6} ] This gives two solutions: [ p_1 = \frac{8 + 4}{6} = \frac{12}{6} = 2 ] [ p_2 = \frac{8 - 4}{6} = \frac{4}{6} = \frac{2}{3} ] So, the solutions to ( 3p^2 - 8p + 4 = 0 ) are ( p = 2 ) and ( p = \frac{2}{3} ). *Completing the Square*: Another method involves completing the square, which transforms the quadratic into a perfect square trinomial. This method is less commonly used but can be applied if necessary. These methods provide different approaches to solving ( 3p^2 - 8p + 4 ), depending on whether you need to factorize it, find exact solutions, or explore the quadratic formula for roots.
How do you solve 5p plus 18 equals 8p?
5p+18 = 8p Subtract 5p from both sides: 18 = 3p Divide both sides by 3: 6 = p or as p = 6
