Hi guys,
Can you help with a few questions here, please?
1&2) As per the attachments.
3) If (cubed)√x-b = c^6, then x = ?
A. c^2 + b
B. c^6 + b
C. c^9 + b
D. c^12 + b
E. c^18 + b
4) For any positive integer n, the length of n is defined as the number of prime factors whose product is n. For example, the length of 75 is 3, since 75 = 3*5*5. How many two-digit positive integers have length 6?
A. none
B. one
C. two
D. three
E. four
What's the quickest way to solve this one and the one below??
5) Connie paid a sales tax of 8% on her purchase. If the sales tax had been only 5%, she would have paid $12 less in sales tax on her purchase. What was the total amount that Connie paid for her purchase including sales tax?
I tried to use this formula: sales tax% = (sales tax/ purchase price)*100 but could not get very far...
6) Machine A produces pencils at a constant rate of 9,000 pencils per hour, and machine B produces pencils at a constant rate of 7,000 pencils per hour. If the two machines together must produce 100,000 pencils and if each machine can operate for at most 8 hours, what is the least amount of time, in hours, that machine B must operate?
A. 4
B. 4 2/3
C. 5 1/3
D. 6
E. 6 1/4
All OAs will be posted. Thanks!
Can you help with a few questions here, please?
1&2) As per the attachments.
3) If (cubed)√x-b = c^6, then x = ?
A. c^2 + b
B. c^6 + b
C. c^9 + b
D. c^12 + b
E. c^18 + b
4) For any positive integer n, the length of n is defined as the number of prime factors whose product is n. For example, the length of 75 is 3, since 75 = 3*5*5. How many two-digit positive integers have length 6?
A. none
B. one
C. two
D. three
E. four
What's the quickest way to solve this one and the one below??
5) Connie paid a sales tax of 8% on her purchase. If the sales tax had been only 5%, she would have paid $12 less in sales tax on her purchase. What was the total amount that Connie paid for her purchase including sales tax?
I tried to use this formula: sales tax% = (sales tax/ purchase price)*100 but could not get very far...
6) Machine A produces pencils at a constant rate of 9,000 pencils per hour, and machine B produces pencils at a constant rate of 7,000 pencils per hour. If the two machines together must produce 100,000 pencils and if each machine can operate for at most 8 hours, what is the least amount of time, in hours, that machine B must operate?
A. 4
B. 4 2/3
C. 5 1/3
D. 6
E. 6 1/4
All OAs will be posted. Thanks!
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