Answer:
20
85%
Step-by-step explanation:
You are given the function 
If n  is the number of hours, then initially n=0 and 

If S(n) is the function of exponential growth, then it can be represented as

where I is the initial amount, r -is the percent growth rate and n is the number of hours.
If b = 1.85, we can represent it as b = 1 + 0.85. Thus, the hourly percent growth rate of the bacteria would be 0.85=85%.
 
        
                    
             
        
        
        
D NONE OF TGE ABOVE 
C THE LETTER ONTHE FRONTWILL BE W THE LETTER ON THE BOTTOM WILL BE W
        
                    
             
        
        
        
<h3>
Answer with explanation:</h3>
It is given that:
Circle 1 has center (−4, −7) and a radius of 12 cm. 
Circle 2 has center (3, 4) and a radius of 15 cm.
Two circles are said to be similar if by some translation and dilation it could be placed over the other to form the same circle.
The circles are similar because the transformation rule ( x,y ) → (x+7,y+11) can be applied to Circle 1 and then dilate it using a scale factor of 5/4
( Since, as the center of circle 1 is (-4,-7)
so,
(-4+7,-7+11) → (3,4)
( Since, the radius of circle 1 is 12 and that of circle 2 is 15 cm.
so, let the scale factor be k .
that means :
 )
  )
 
        
        
        
Answer:
(D)The midpoint of both diagonals is (4 and one-half, 5 and one-half), the slope of RP is 7, and the slope of SQ is Negative one-sevenths.
Step-by-step explanation:
- Point P is at (4, 2), 
- Point Q is at (8, 5), 
- Point R is at (5, 9), and 
- Point S is at (1, 6)
Midpoint of SQ 
Midpoint of PR 
Now, we have established that the midpoints (point of bisection) are at the same point. 
Two lines are perpendicular if the slope of one is the negative reciprocal of the other.
In option D
- Slope of SQ   
Therefore, lines RP and SQ are perpendicular.
Option D is the correct option.
 
        
             
        
        
        
It is given in the question that,
Line QS bisects angle PQR. Solve for x and find the measure of angle PQR.
And 

Since QS bisects angle PQR, therefore

Substituting the values, we will get
