SOLUTION: if a and b are real numbers, a^2*b^3=32/27, and 1/b^3=27/4, what is a + b?

Algebra.Com
Question 1189379: if a and b are real numbers, a^2*b^3=32/27, and 1/b^3=27/4, what is a + b?
Answer by ikleyn(52793)   (Show Source): You can put this solution on YOUR website!
.

As the first step, multiply first number by the second one.

After completing this step, boldly go forward on your own.



RELATED QUESTIONS

if a and b are real numbers, a^2*b^3=32/27, and 1/b^3=27/4, what is a +... (answered by ikleyn)
If a§b = a^b + b^a for all real numbers a,b, what is... (answered by user_dude2008)
What number is between 0.6 and 7/9? A. 23/27 B. 20/27 C. 14/27 D.... (answered by KMST)
If a§b = 2a - 3b for all real numbers a and b, what is... (answered by Fombitz)
Give the reasons for each step of the proof: If a and b are negative numbers and... (answered by solver91311)
3^x=27^a+b and a^2-b^2/(a-b)=5. What is X A)6 B)9 C)12... (answered by greenestamps)
Let a and b be any real numbers. Define a*b to be 2a+b. Which of the following is the... (answered by stanbon)
If ab+bc+ca=3, where a,b,c are positive and real numbers, is a+b+c >=... (answered by ikleyn)
If b and c are real numbers so that the polynomial x^2+bx+c has 3+i as a zero, what is... (answered by josgarithmetic)