Write the product using exponents: 1/3 • 1/3 • 1/3

Using exponents, the product is ______ .

Answers

Answer 1
Answer: \frac{1}{3} ^{3} = 1/3 • 1/3 • 1/3

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What is 25 divided by 60 or 60 divided by 25 please do it in long division....thank u

Answers

25 divided by 60 would be .416 repeating, rounded to .417 
60 divided by 25 would be 2.4 

How can I right this in slope intercept form -7x+y=-19

Answers

slope intercept form is always y=mx+b, m is = to the  slope, and b is = to the y intercept, so u need to get the x on the right side. 
-7x+y=-19
+7x       +7x
y=7x-19  
and there u go, y=7x-19

If a models barn door is 2 and 1 quarter inches high , how high is the actual barn door ?

Answers

The easiest way to solve this is to use a proportion
but first, make the 2 1/4 into a decimal. 1/4 equals .25
(2.25)/(x)  =  (1)/(48)

use butterfly method or cross mulitply to solve.
[tex]1*x=2.25*48 

x=108

the barn door in real life is 108 inches


Which line shows the first error in the solution?(1). 4x+8=2x-10
(2). 4x-2x+8=2x-2x-10
(3). 2x+8=-10
(4). 2x+8-8=-10-8
(5). 6x=-2
(6). 6x/6=-2/6
(7). x=-1/3

Answers

The part of the solution that is incorrect is (5). This is because -10 -8 = -18. :)

Select all the equations equivalent to 3x+5(-4x+12)-(x-3) A. -18x+63 B. 18x-63 C. 3x-20x+60-x+3 D. 3x+20x+60-x-3 PLEASE help the paper is due tomorrow mourning and i have a lot more to do!

Answers

A is an answer  C is an answer 
A. -18x+63
C. 3x-20x+60-x+3
Are your correct answers because they are equivalent to  
3x+5(-4x+12)-(x-3).

Given: m∠QVR = 49°

Prove: x = 15

Answers

Answer:

see the procedure

Step-by-step explanation:

The picture of the question in the attached figure

we know that

m\angle QVR=m\angle TVU ----> by vertical angles

substitute the given values

49^o=(3x+4)^o

solve for x

subtract 4 both sides

3x=49-4\n3x=45

divide by 3 both sides

x=45/3\nx=15

Answer:

the reason for 4 -> vertical angles theorem

3x + 4 = 49 is the answer for the other one

Step-by-step explanation:

Hope this helps. You’re welcome!