The solution to the compound inequality given as: 1.25a+3>0.5a-6 and 2.5a-1>=9-1.5a is a > -12 and a>= 2.5
<h3>How to determine the solution to the
compound inequality?</h3>
The compound inequality is given as:
1.25a+3>0.5a-6 and 2.5a-1>=9-1.5a
Rewrite the compound inequality properly as follows
1.25a + 3 >0.5a - 6 and 2.5a - 1 >= 9 - 1.5a
Collect the like terms in the above compound inequality
1.25a - 0.5a > -3- 6 and 2.5a + 1.5a >= 9 + 1
Evaluate the like terms in the above compound inequality
0.75a > -9 and 4a>= 10
Divide both sides by the coefficient of the variable term in the above compound inequality
a > -12 and a>= 2.5
Hence, the solution to the compound inequality given as: 1.25a+3>0.5a-6 and 2.5a-1>=9-1.5a is a > -12 and a>= 2.5
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The adjusting entry to record supplies used is
C. Debit Supplies Expense; credit Supplies
Because it's recorded as expenses
Hope it helps!
60/12=5. We use the number 60 because60 minutes per hour, 8x5=40. 40mph
<h2>
The reciprocals of the fraction 
= 
or 2.</h2>
Step-by-step explanation:
We have,
To find, the reciprocals of the fraction = ?
∴
Dividing numerator and denominator by 37, we get
= 
= or,
We know that,
The reciprocals of the fraction 
The reciprocals of the fraction = or 
= or 2
Thus, the reciprocals of the fraction = or 2.
Answer: A.
The system is consistent because the rightmost column of the augmented matrix is not a pivot column.
Explanation: a system is consistent if and only if the rightmost column of the augmented matrix is not a pivot column. Since every column of the coefficient matrix is a pivot column, none of the leading coefficients are in the rightmost column of the augmented matrix. Therefore the rightmost column of the augmented matrix cannot be a pivot column and the system must be consistent.
