Mr. and Mrs. Jones plan on retiring on 70 percent of their pre-retirement earnings. If they earned $47,000 the last year before they retired, how much retirement income do they plan on? 32,900
64,143
79,900
97,043

Answers

Answer 1
Answer:

Answer:

Mr. and Mrs. Jones retirement income will be $32,000

Step-by-step explanation:

Hello, great question. These types are questions are the beginning steps for learning more advanced Algebraic Equations.

According to the question the couples last pre-retirement earnings were $47,000. Since they plan on retiring with 70% percent of their pre-retirement earnings, this means we need to multiply their pre-earnings by 70% in decimal form.

So, the first thing we need to do is turn 70% into a decimal by moving the decimal two digits to the left.

70.0%   ⇔   0.70

Now we multiply 0.70 by $47,000 to find their retirement income.

r = 47,000 * 0.70

r = 32,900

Finally, we can see that Mr. and Mrs. Jones retirement income will be $32,000

I hope this answered your question. If you have any more questions feel free to ask away at Brainly.

Answer 2
Answer: $32,900

Multiple their current earnings, multiply it by 0.7 (70%), and the result is $32,9000

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Answers

Answer:

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Step-by-step explanation:

Sue has a balance of $35in her checking account. She writes one of the check for$10,and three checks for $9 each what is her balance now

Answers

We have to subtract the total of the written checks from the total money in her balance; so first lets add the total of the checks:
$10 + $9 + $9 + $9 = $37.00
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Suppose we want to choose 2 objects without replacement from the 4 colors red, blue, green, purple. How many ways can this be done, if the order of the choices matter?

Answers

Answer:

Number of ways = 6

Step-by-step explanation:

Given:

Total number of choices = 4

Taken object choices = 2

Find:

Number of ways

Computation:

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Answer:

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o – 1
o 1/3
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Answers

Answer:

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Step-by-step explanation:

Parallel lines have the same slope.

Put the line in slope-intercept form first,though.

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Answers

x^4-30x^2+125=0\n \n \boxed{y=x^2}\n \n y^2-30y+125=0\n \n \Delta=(-30)^2-4.1.125=900-500=400\n \n y=(30 \pm20)/(2)\n \n y_1=5\n \n y_2=25\n

x^2=5\Rightarrow x=\pm\sqrt5\n \n x_2=25 \Rightarrow x=\pm5\n \n S=\{-\sqrt5,\sqrt5,-5,5\}
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x^(2)=t \n \nx^(2)=5 \ \ or \ \ x^2 = 25\n\nx^(2)-5=0 \ \ or \ \ x^2 - 25=0\n\n (x-√(5)) (x+√(5))=0 \ \ \ or \ \ \(x-5)(x+5)=0 \n\nx=√(5)\ \ or \ \x= -√(5)\ \ or \ \ x=5 \ \ or \ \ x=-5 \n\nAnswer : \ x=\left \{ -5,\ -√(5),\ √(5), \ 5 \right \}

The end points of one side of a regular pentagon are (-1,4) and (2,3). What is the perimeter of the pentagon?(1) the square root of 10
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(3) 5 times the square root of 2
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Answers

To determine the perimeter of the pentagon, you must first calculate a side length of it. Let's name the coordinates A(-1,4) and B(2,3).

To figure out how far the points are from each other, you have to use the distance formula:
D_(AB) = \sqrt{( x_(2)-x_(1))^2+{(y_(2)-y_(1))^2}
x_(1) =1, x_(2) =-2, y_(1) =2, y_(2) =3
D_(AB)= \sqrt{(2--1)^2+{(3-4)^2}
D_{AB}= \sqrt{(2--1)^2+{(3-4)^2} 
D_(AB)= \sqrt{(2+1)^2+{(3-4)^2}
D_(AB)= √((3)^2+(-1)^2)
D_(AB)= √(9+1)
D_(AB)= √(10)

Now, the formula for the perimeter of a pentagon is 
P = 5×side length
 
So...
Perimeter = 5×√(10)

The answer is (2)

the answer is (2) because using the distance formula which can be found on your browser, it will lead us to the answer 5 radical 10