Separate 185 into two parts so that one part is 31 more than the other part. Find each part.

Answers

Answer 1
Answer:

9514 1404 393

Answer:

  108, 77

Step-by-step explanation:

Let x represent the larger part. Then ...

  x + (x -31) = 185

  2x = 216

  x = 108

  x -31 = 77

The two parts are 108 and 77.


Related Questions

Find the M<E.P(2x + 10)"- (2x - 20)a. 74 degreesb. 90 degreesc. 158 degreesd. 540 degrees​
115.6 is what % of 340
Evaluate and simplify if possible:
Im thinking of a number , multiply it by 4 and add 5 to the product, you get 41. Find the numbera) 9b) 10c) 11d) 12
Write 0.87 as a fraction in simplest form.

What is the slope of the
points (4, -2) and (-4, -4)?

Answers

Answer:

= 1/4

Step-by-step explanation:

We can find the slope given two points by using the following formula

m = (y2-y1)/(x2-x1)

    = (-4 - -2)/(-4 -4)

   = (-4+2)/(-4-4)

   = -2/-8

  = 1/4

Answer:

I think the slope is 1/4

Step-by-step explanation:

if you use the slope equation y1-y2/x1-x2, then you get (-2 - -4)/(4 - -4), which is 2/8, which is 1/4

Please I need a answer fast

Answers

solution

X + k

X - 2k

=X+k-x-2k

=x-x+k-x-2k

=0-k

=-k

or,

1

k

Atraeus is solving the quadratic equation by completing the square. 7x^2 – 14x + 6 = 0 7x^2 – 14x = –6 A(x^2 – 2x) = –6 What is the value of A?

Answers

Hello,

A=7
Indeed
A(x²-2x)=-6
7x²-14x=-6

==>A=7 and -14=-2A==>A=7

Answer: D

Step-by-step explanation:

Given a mean of 8 and a standard deviation of 0.7, within how many standard deviations of the mean do the values 7.7, 8.4, 9, 8, and 6.9 fall?2

1

0

3

Answers

*We can to find the upper limit of the data by using the values given in the options.
If 2
the upper limit is 8 + 2*0.7 = 9.4

If 1
the upper limit is 8 + 1*0.7 = 8.7

If 0
the upper limits is 8+ 0*0.7 = 8

If 3
the upper limit is 8 + 3*0.7 = 10.1

Therefore, the answer is
3
since all the values are included

Which property is illustrated by the equation (a+b)+c=c+(a+b)

Answers

Associative property of addition Which property is illustrated by the equation (a+b)+c=c+(a+b) is the associative property of addition. The associative property of addition groups addends together which still yields the same sum regardless of the clustering or grouping set.
For example:
1.          
1 + (2 + 3) = 6 = (1 + 2) + 3

2.           1 + (2 + 7) = 10 = (1 + 2) + 7
3.           550 + (20 + 5) = 575 = (550 + 5) + 20  



Association Property

What is the domain and range of this function

Answers

The domain is all real numbers. The range is also all real numbers.