Evaluate the expression for the given value of the variable(s): (4(3h-6))/(1+h);h=-2. A. 32. B. 48. C. -48. D. 30.

Answers

Answer 1
Answer: (4(3*-2-6))/(1-2) = 4*-12/-1 = 48

the answer will be the option B.
Answer 2
Answer: [4(3h-6)]/1+h
[4(3x-2 -6)] / 1-2
[4(-6-6)] / -1
[4(-12)] / -1
-48 / -1
     48  answer is B. 48

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Which quadratic equation has the roots 0 and 3

Answers

Umm do we get like     A, B C D answers to help you with?

Franklin rolls a pair of six-sided fair dice with sides numbered 1 through 6.

Answers

the probability of 1 and 6 side of the pair is 2/12 or for on dice 1/6
If he rolls it 6 times1 and 6 2/12 answer

If 1+4=5, 2+5=12, 3+6=21 then 8+11=?

Answers

In this pattern, 8+11= 8+11 + 77 (the previous answer) = 96
As you go to the next step in the pattern, you add the previous answer as well, so:
1+4=5
2+5= 2+5+5= 12
3+6= 3+6+12 = 21
4+7= 4+7+21 = 32
5+8= 5+8+32 = 45
6+9= 6+9+45 = 60
7+10= 7+10+60 = 77
So 8+11= 8+11+77 +96

I'm not sure how to write this mathematically as such, only in a logical way, but I hope it helps!

What is the 25th term of the arithmetic sequence where a1=8 and a9=48 ? answers to choose from. a)113. b)118. c)123. d)128

Answers

First we need to find "d" which is difference between any 2 successive members of the sequence. Because the sequence is arithmetic that means that the difference between any 2 successive members is same and constant.

This is the formula for any member of sequence at position "n"
An = A1 + (n-1)*d
d = (a9 - a1)/(9-1)
d = 5

Now we calculate 25th member:
a25 = a1 + (25-1)*5
a25 = 128

Answer is d)

Answer:

128

Step-by-step explanation:

Vincent borrowed $500 from Mitchell for six months how much interest will Michelle earn if he charges Vincent a simple interest rate of 3 percent

Answers

Michelle will earn $15 from the interest rate.

Simplify square root parenthesis 1 minus sine theta parenthesis times parenthesis 1 plus sine theta parenthesis.

Answers

Answer:

cos{\theta}

Step-by-step explanation:

The given equation will be of the form:

\sqrt{(1-sin{\theta})(1+sin{\theta})}

Simplifying the above equation, we get

Using identity, (a+b)(a-b)=a^2-b^2

=\sqrt{1^2-(sin{\theta})^2}

=\sqrt{1-sin^2{\theta}}

=\sqrt{cos^2{\theta}}

=cos{\theta}

which is the required simplified form of the given equation.

answer is Cos theta
find the attachments for detailed solution