Answer:
I don’t see any answer choices??
(Answer to ur question in the comments)
⬇️
Step-by-step explanation:
The condition for an expression to be an <u>identity </u>is that both sides of equality must give the same value.
In this case, the equation that fulfills that condition is the first equation (1).
<u>Let’s prove it:</u>
1) 
Applying distributive property:

Joining together similar terms on both sides of the equality:

<h2>

>>>>>>>This is true and fulfills the condition of identity</h2>
The other equations do not fulfill the condition:
2) 

>>>>>>>This is not logic
3) 

>>>>>>>This is not logic
4) 

>>>>>>>This is not logic
Answer:
0.2+ <u>4.5</u> = 4.7
Step by step explanation:-
0.2+? =4.7
0.2 + x =4.7
x = 4.7-0.2
x = 4.5
Answer:
So what do you want to calculate?
Step-by-step explanation:
The coordinate of P is (A) ( 40, 96).
<h3>
What are coordinates?</h3>
- Coordinates are two integers (Cartesian coordinates) or a letter and a number that point to a specific place on a grid known as a coordinate plane.
- A coordinate plane has four quadrants and two axes: x (horizontal) and y (vertical) (vertical).
To find What are the x- and y- coordinates of point p on the directed line segment from K to J:
It can be seen from the figure the coordinates of K and J:
- K ( 160 ,120) and J (-40 , 80)
The coordinates of P can be determined as:

So, as the P point divides the line into three-fifths of the length,
- KP = (3/5)KJ
- JP = (2/5) KJ
Which gives the ratio as 3: 2.
m:n = 3:2
- x = (3/5) (-40 -160) + (160)
- x = 40
- y = ( 3/5)(-40) +120
- y = 96
Therefore, the coordinate of P is (A) ( 40, 96).
Know more about coordinates here:
brainly.com/question/17206319
#SPJ4
The complete question is shown below:
What are the x- and y- coordinates of point P on the directed line segment from K to J such that P is Three-fifths the length of the line segment from K to J?
x = (StartFraction m Over m + n EndFraction) (x 2 minus x 1) + x 1
y = (StartFraction m Over m + n EndFraction) (y 2 minus y 1) + y 1
(A) (40, 96)
(B) (85, 105)
(C) (80, 104)
(D) (96, 72)