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What is the vaule of p in the equation 8p plus 2 equals 4p-10?

8p+2=4p-10 8p-4p=-2-10 4p=-12 p=-12/4 =-3


What is the value of p in the equation 8p plus 2 equals 4P -10?

To solve the equation (8p + 2 = 4p - 10), first, subtract (4p) from both sides to get (4p + 2 = -10). Then, subtract 2 from both sides, resulting in (4p = -12). Finally, divide both sides by 4 to find (p = -3). Thus, the value of (p) is (-3).


How can I solve 4(-2p-2) plus 2p -2(5 plus 2p)?

To solve the expression ( 4(-2p - 2) + 2p - 2(5 + 2p) ), start by distributing the terms: ( 4(-2p - 2) = -8p - 8 ) and ( -2(5 + 2p) = -10 - 4p ). Combine all terms: ( -8p - 8 + 2p - 10 - 4p ). Combine like terms: ( (-8p + 2p - 4p) + (-8 - 10) = -10p - 18 ). The final simplified expression is ( -10p - 18 ).


Factor 12pq - 8p - 3q plus 2?

(4p - 1)(3q - 2)


3p plus 4p plus 10 equals 5p plus 2 what is the value of p?

3p + 4p +10 = 5p + 2 Subtracting 5p from both sides: 3p + 4p - 5p + 10 = 5p + 2 - 5p ie 2p + 10 = 2 Subtract 10 from both sides: 2p + 10 - 10 = 2 - 10 ie 2p = -8 Divide both sides by 2: p = -4


What is the value of p if 4p plus 6 equals 2?

4p + 6 = 2 4p = -4 (subtracting 6 from both sides) p = -1 (dividing both sides by 4)


How can solve this 3p²-8p+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.


Express 8p as a power or 2?

23p = 2*2*2*p=4*2*p= 8p


How do you factor 10p3-25p2 plus 4p-10?

(2p - 5)(5p^2 + 2)


What is 4p plus 2 equals 3p-7?

4p+2 = 3p-7 4p-3p = -7-2 p = -9


What could be the forth quantum number for one of the electrons in the 4p energy sublevel of bromine?

The fourth quantum number is the spin quantum number (ms), which can have a value of either +1/2 or -1/2. For the 4p energy sublevel of bromine, which has the electron configuration [Ar] 4s² 3d¹⁰ 4p⁵, one of the electrons in the 4p sublevel can have a spin quantum number of either +1/2 or -1/2, depending on its specific spin orientation. Thus, either value is possible for the spin of an electron in this sublevel.


Simplify 4p plus 9 plus -7p plus 2?

4p + 9 + (-7p) + 2 = 4p - 7p + 9 + 2 = -3p + 11