Answer:
X<-4
Step-by-step explanation:
-3x+10>22
 subtract 10 to both sides
-3x>12
divide by -3 on both sides 
when you divide by a negative number you flip the sign so the answer will be x<-4
 
        
             
        
        
        
Answer: 9 / 11
That is approximately 0.82
Explanation:
The ratio of two quantities x and y is x divided by y, i.e. the quotient x / y.
So, the ratio of Sylia's work time to Paul's work time is:
Sylvia's work time
---------------------------
Paul's work time
Given that you have the times in mixed units, hours and minutes, you must convert to one of the, either hours or minutes.
If you choose to work with hours, this is the work:
1) Silvia's time: 3 hours and 45 minutes = 3 hours + 45 / 60 hours = 3hours + 0.75 hours = 3.75 hours
2) Paul's work time: 4 hours and 35 minutes = 4 hours + 35/60 hours = 4 hours + 7/12 hours = (48+7)/12 = 55/12 hours ≈ 4.58 hours
3) Ratio:
Sylvia's work time             3.75 hours            3.75*12         45          9
------------------------- =      --------------------- = ---------------- =  -------- =   ----- 
Paul's work time               (55/12) hours            55              55         11
≈ 0.82
You can calculate the ratio using minutes and shall obtain the same result. Look:
1) 3 hours + 45 minutes = 3 * 60  minutes + 45 minutes = 180 minutes + 45 minutes = 225 minutes
2) 4 hours + 35 minutes = 4*60 minutes + 35 minutes = 240 minutes + 35 minutes = 275 minutes
3)
225 minutes          9
----------------- =     ------, which is the same result obtained above.
275 minutes         11
        
                    
             
        
        
        
Answer:
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Answer:
b, d, e
Step-by-step explanation:
 
        
                    
             
        
        
        
Answer:

Step-by-step explanation:
The problem presented is one in which the population of the bacteria  depreciates by a decay factor r every year.
Since it is a decay problem, we use the model:

Initial Population, P=5000
Decay Rate,r=30%=0.3
t=time interval
Therefore, the equation that represents this situation is:

