Marlin's marble jar had 36 red marbles and 64 blue marbles. What was the ratio of red marbles to blue marbles in the jar?

A.
1 : 2

B.
9 : 16

C.
2 : 3

D.
3 : 4

Answers

Answer 1
Answer: 36:64=9:16
Answer 2
Answer: 36:64 because 36/4=9 and 64/4 = 16

9:16

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Five times a number is less than -45.
inequality:__________?
Solution:__________?

Answers

Answer: 5 times x<-45 the solution is x<-9

Step-by-step explanation:

less than is < and greater than is >

5 x n - 45 is the inequality

2z^4-10z^3+4z^2 factorable?

Answers

yes
factor out the 2z^2 in each term
(2z^2)(z^2-5z+4)
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z^2-5z+4
find what 2 numbers multiply to get 4 and add to get -5
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the factored form is
(2z^2)(z-1)(z-4)

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Answers

I think it is
y=-6(x-1/4)^2+19/8

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Terrance and Lakendra are going to GameStop for new video game controller and some new games. Their grandmother gave them a $125 gift card for this purpose. If the controller they want is $45 and games are $20 each, what is the maximum number of games they can be purchase (their father will be paying the sales tax)?

Answers

125-40 = 85

Then if each game cost $20 they could get 4 games and have $5 left over

Use summation notation to write the series2+4+6+8+... For 10 terms

Answers

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[tx]
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Simplify. Write in radical form.
(x^3y^-2/xy)^-1/5

Answers

Answer:

The radical form of the expression ((x^3y^(-2))/(xy))^{(-1)/(5)} is \sqrt[5]{(y^3)/(x^2)}

Step-by-step explanation:

 Given : ((x^3y^(-2))/(xy))^{(-1)/(5)}

We have to simplify the given expression and write in radical form.

RADICAL FORM is the simplest form of expression that do not involve any negative exponent and power is less than n, where n is the nth root of that expression.

Consider the given expression  ((x^3y^(-2))/(xy))^{(-1)/(5)}

Cancel out the common factor x, we get,

((x^2y^(-2))/(y))^{(-1)/(5)}

Using laws of exponents, a^(-m)=(1)/(a^m) , we have,

((x^2)/(y\cdot y^2))^{(-1)/(5)}

Using laws of exponents, x^m \cdot x^n=x^(m+n) , we have,

((x^2)/(y^3))^{(-1)/(5)}

Again using laws of exponents, a^(-m)=(1)/(a^m) , we have,

((y^3)/(x^2))^{(1)/(5)}

Also, written as  \sqrt[5]{(y^3)/(x^2)}

Thus, the radical form of the expression ((x^3y^(-2))/(xy))^{(-1)/(5)} is \sqrt[5]{(y^3)/(x^2)}

Hope this helped! Much luck!