2. 35 45 n; 10, 11, 12
2. 35 45 n; 10, 11, 12 - 1

Answers

Answer 1
Answer: 35 = 45 - n
think of it as money
45 dollars take away how many (n) = 35 dollars
45 - n =35
or you can subtract 45 from both sides
-n = 35-45
-n = -10 
divide by -1 from both sides 
n = 10

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6. What are the possible values for b for each the following values of c, for x^2 + bx + c if b > 0. List at least TWO possible integers for each value.1. c = -7
integers: 1. ? 2. ?

2. c = -3
integers: 1. ? 2. ?

3. c = 6
integers: 1. ? 2. ?

4. c = 12
integers: 1. ? 2. ?

I asked this question a couple of minutes ago and I feel like it isn't being understood completely so I edited the question to specify a little bit and posting it again. I am hoping you all understand it now and give me the best results. A huge thank you to all who attempts to answer!

Answers

Answer:

Look at explanation plz

Step-by-step explanation:

1) so we know that b cannot be anything lower than 0

So let’s substitute -7 in place of c:

x^2+bx-7

Factors of -7: 7,-1. -7,1

Only factor pair that Will not result in a negative or 0: 7,-1

Integers for B: 7,-1

Let’s do the same with number 2:

X^2+bx-3

Factors of -3: 3,-1. -3,1

Only factor pair that will not result in a negative or 0: 3,-1

Integers for B:3,-1

3) you know the drill:

6= 3,2 -3,-2. 6,1 -6,-1

Positive integers of 6: 3,2 or 6,1

Values for B: 3,2 OR 6,1 your choice

4) 12= 12,1. -1,-12. 4,3. -4,-3 6,2. -6,-2

Values for B: 12,1 or 4,3 or 6,2

I think the answer is 3. C= -3 and integer 2
The shortcut is if u have this brand calculator .. ‘ press mode, 5, 3 ‘....the quadratic calculator will appear and add the values to get whole numbers and not imaginary numbers ( i will be shown along with the numbers on the calculator )

Mikes cat weighs 12 Pounds 9 Ounces. How many ounces does Mikes cat weigh?

Answers

The cat will weigh 201 ounces since 12*16+9=201 ounces

there is a total of 25 bicycles. if the ratio of gray bicycles to black bicycles is 6 to 9 how many of them are black?

Answers

25 bicycles
gray : black
6 : 9 (6+9=15)

25 divided by 15 = 1.666666667
x 9 (that's how many blacks)
= 15
there are 15 blacks

Final answer:

To find the number of black bicycles in a total of 25 bicycles given a ratio, divide the total number of bicycles by the total number of parts in the ratio and multiply by the number of parts representing black bicycles.

Explanation:

To find the number of black bicycles, we first need to find the total number of parts in the ratio. The ratio of gray bicycles to black bicycles is 6 to 9, which means the total number of parts is 6 + 9 = 15. We can then calculate the number of black bicycles by dividing the total number of bicycles by the total number of parts and multiplying by 9. So, the number of black bicycles is (25/15) x 9 = 15 bicycles.

Learn more about Ratio and Proportion here:

brainly.com/question/26974513

#SPJ2

The Stevenson family’s bill at a restaurant came to $39.50, and they left the waiter an 18% tip. How much did the Stevenson family pay, including the tip? A) $46.61
B) $48.42
C) $7.11
D) $71.10

Answers

C: $7.11 because 18% x 39.50 is $7.11
A, $7.11 is the tip. I am doing homework like this:)

You increase the size of a page by 30%. Then you decrease it by 30%. What is the size of the page now?

Answers

Lets use 1 to solve this problem because it is easiest to show. 

Multiply 1 by 1.3 for a 30% increase (1*1.3=1.3). 

Then multiply 1.3 by .7 for a 30% decrease. (1.3*.7=.91)  

Therefore the page had a 9% reduction from its original size or is 91% of its original size. 

Answer:

Smaller the size you started with

Step-by-step explanation:

Because for example 100 times .30 is 30 100+30=130 and 130 times .30 is 39 100-39=91. 100 > 91

Some help me with this please!!

Answers

First of all observe that

r^6s^3=(r^2s)^3 \implies \sqrt[3]{r^6s^3}=\sqrt[3]{(r^2s)^3}=r^2s

So, we have

\log(r^5s^6\sqrt[3]{r^6s^3})=\log(r^5s^6\cdot r^2s)

We can simplify the input as

\log(r^5s^6\cdot r^2s)=\log(r^7s^7)

The logarithm of a multiplication is the sum of the logarithms:

\log(r^7s^7)=\log(r^7)+\log(s^7)

Finally, invoke the logarithm property \log(a^b)=b\log(a)

to get the final answer

\log(r^7)+\log(s^7)=7\log(r)+7\log(s)