Algebra 1 help please! Evaluate 9 - 3 • 2 + 4. 6 7 15 16
Recall your order of operations; multiplication has a higher precedence than addition or subtraction. Hence, this is the same as computing \(\large 9-(3\cdot 2)+4\); in other words, compute the product first and then combine everything else afterwards. Can you take things from here? :-)
9 - 3 * 2 + 4 9 - 6 + 4 9 - 10 -1 That's what i keep getting
Whenever you have a combination of + and -, you combine then going from left to right. This is important because 9 - 6 + 4 is not the same as 9 - (6 + 4), which is what you're doing (technically, 9 - (6 + 4) = 9 - 6 - 4, which is different from what you want to simplify originally). You want to treat 9 - 6 + 4 as (9 - 6) + 4 and then simplify that result instead. Does this clarify things? :-)
So then the answer would be seven?
That would be correct. :-)
Can you see if i did this right?
15 - 4 + (7 - 5)2 = __________. I got 7
Just curious, is the last part supposed to read \((7-5)\cdot 2\) or \((7-5)^2\).?
Oh sorry ^2
Ok. We note that \((7-5)^2 = 2^2 = 4\). So it follows that \(15- 4 + (7-5)^2 = 15 - 4 + 4\). How should this simplify? Recall again that you want to start combining terms left to right. In other words, \(15 - 4 + 4 = (15-4)+4=\ldots\).
So it would end up being fifthteen again?
Yes, that's correct. Is this starting to make sense?
Could you look at just one more please?
Sure. :-)
Evaluate 7 - (-1). 6 -6 8 -8
I don't understand the extra symbols
Do you know what the negative of a negative number is? (In other words, is the negative of a negative number positive or negative?) That's the key to solving this problem.
Oh okay! So it's positive 6?
No, that isn't correct. :-/ One thing that may help you with this is knowing that a negative number is the same as it's positive counterpart times -1; for example, \(-7 = (-1)\cdot 7\). So if you have \(-(-7)\), it's the same thing as saying \(-(-7) = (-1)\cdot(-7) = (-1)^2\cdot 7 = 7\). Hence, saying something like \(2-(-7)\) is equivalent to saying \(2+7\). Keeping this in mind, what would \(-(-1)\) be and thus, what is \(6-(-1)\)?
Woops, that last statement should be \(7-(-1)\).
-6?
No. :-/ Let's take this step by step; in my example above, I showed you that \(-(-7)=7\). So what is \(-(-1)\)?
1
Correct. So then it follows that \(7-(-1) = 7 + 1\). So what's the answer now? :-)
8 :D
Correct. Does this make more sense now? :-)
Yeah, but if it isn't to much of a bother can we work on one more?
Sure, that's fine with me. :-)
Natalie made a mistake in the following problem. The mistake was made in Line ___. Line 1 6(4) ÷ 2 - 1 + 5 Line 2 6(4) ÷ 1 + 5 Line 3 24 ÷ 1 + 5 Line 4 24 + 5 Line 5 29
I think she made a mistake in like 2
That would be correct.
What's the mistake? :-)
cause when i tried to solve it i got 6
she forgot to multiply
That really isn't the mistake here. What changes from Line 1 to Line 2?
the 2
Yes. In particular she made the mistake thinking that \(6(4)\div 2 - 1 + 5 = 6(4)\div (2-1)+5\). Multiplication and division have higher precedence than addition and subtraction, so you need to simplify the multiplication and division first before doing any addition and subtraction.
Thank you for all your help!! Have fun with you medal, new testimonial and a new fan :)!!!!
It was a pleasure. I hope this order of operations business makes more sense now! :-)
Yes it does!
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