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At vero eos et accusamus et iusto odio dignissimos ducimus qui blanditiis praesentium voluptatum deleniti atque corrupti quos dolores et quas molestias excepturi sint occaecati cupiditate non provident, similique sunt in culpa qui officia deserunt mollitia animi, id est laborum et dolorum fuga. Et harum quidem rerum facilis est et expedita distinctio. Nam libero tempore, cum soluta nobis est eligendi optio cumque nihil impedit quo minus id quod maxime placeat facere possimus, omnis voluptas assumenda est, omnis dolor repellendus. Itaque earum rerum hic tenetur a sapiente delectus, ut aut reiciendis voluptatibus maiores alias consequatur aut perferendis doloribus asperiores repellat.

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I am not sure...I think it would still be 10...
But tha negative sign confuses.
No negative number plus six will get to sixteen.

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Other answers:

transpose 6 to the other side so -6 + 16 = -d Add like terms 10 = -d d=-10 :)
thanks can u help with another ??
I might be able to.
b - 3 over -5 = -15
So is this what you are asking?:\[\frac{ b-3 }{ -5 }=-15\]
yes
Okay, so really this is the same thing as being this:\[(b-3)\div-5=-15\]Now, like I said before - you have to work backwards. Do PEMDAS backwards. SADMEP. So if you do it correctly, it would come out b=78
ok can u explain the steps ?
This is what I did: (-15 * -5) + 3 = b = 78
Or, if you want to me to be more specific: (b - 3) / -5 = -15 (-15 * -5) + 3 = b 75 + 3 = b 78 = b
Thanks ! -10 = 5 + z over -5
\[-10=\frac{ 5+2 }{ 5 }\]\[-10=(5+2)\div5\]\[(-10\times5)-5\]\[-50-5\]\[z=-55\]
13 = -8p - 3 + 9p
I got 16, but based on my special calculator it is 4, so the answer is 4.
Can u explain the steps
I can't because when I tried to do it I actually did it wrong and checked my work with my special calculator and it said I was wrong so...let me see.
ok
Yeah, I can't seem to figure out how I got that one wrong. :-/
I'm thinking I have to multiply -8p and 9p since they are like terms
then it becomes 13 = -7 - 3 and then -72 - 3 which becomes -75 then multiply 13 and -75 giving me -975 hmm that seems way too high
This is what I thought: 13 = -8p - 3 + 9p I combine the like terms, which are -8p and 9p by adding 9 to -8 (because you always keep the sign before the number with the number), making the equation 13 = 1p - 3. From there I go to (13 + 3) / 1 Then 16 / 1 And 16 = p
But based on my calculator I am wrong.
But hey, if you have to show your work then if you put that then you'll be at least get 50% credit for trying to solve.
http://www.geteasysolution.com/13=-9p+13+9p
Simplifying 13 = -9p + 13 + 9p Reorder the terms: 13 = 13 + -9p + 9p Combine like terms: -9p + 9p = 0 13 = 13 + 0 13 = 13 Add '-13' to each side of the equation. 13 + -13 = 13 + -13 Combine like terms: 13 + -13 = 0 0 = 13 + -13 Combine like terms: 13 + -13 = 0 0 = 0 Solving 0 = 0 Couldn't find a variable to solve for. This equation is an identity, all real numbers are solutions
that's probably why you're getting two different answers
Wow. I am actually about to leave my computer. Let me try my fastest. Okay, instead of 13 = 13 + 9p + 9p, I would do 13 = 9p + 9p + 13. Anywho, the next step would be combining like terms which would be -9 + 9 = 0p. 13 = 0p + 13. 13 - 13 = 0. 0 / 0 = p = ERROR.
Hm...I don't know. @campbell_st @savannaxx_ @Firejay5 might help. Let me check my special calculator.
yeaa that's why. k thanks for the help
Oh. So you are actually right. P = Always true, or all real numbers.
You are very welcome.
Thanks ! -10 = 5 + z over -5, the answer is actually 45 not -55
Actually no. since it's a negative 55 u would do the opposite and add not subtract.
no it's wrong \[\frac{ z + 5 }{ -5 } = -10\]
you have to multiply -5 to both sides to cancel out the denominator -10 * -5 = 50; then you have z + 5 = 50; substract 5 from both sides and you get z = 45
13 = -8p - 3 + 9p = x = 16
actually the -10 is on the other side. whatever u say
It's better for me to organize my variables
either way you change it's still correct, but it's just switched
I did this stuff in Algebra II you have to get the denominator to cancel out by multiplying
plug -55 back into the regular equation and you will get 10 not -10

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