It is: 3
10 = r + 3 Subtract 3 from each side: 7 = r
1) If it is: (r^22)(r^3) = r^(22 + 3) = r^25 (Just add powers) 2) If it is: (r^2)(2)(r^3) = 2[r^(2 + 3)] = 2r^5
R/4 = 1/3 r/4*4 = 1/3 *4 r=4/3
(3) x (r) which means 3 times its radius.
Reduce,Reuse and Recycle are the 3-R principle in solid waste management.
reduce, reuse,recycle and recover
ALEXANDER R. PRUSS has written: 'PRINCIPLE OF SUFFICIENT REASON: A REASSESSMENT'
Principles Underlying Teaching 1. Principle of Context 2. Principle of Focus 3. Principle of Socialization 4. Principle of Individualization 5. Principle of Sequence 6. Principle of Evaluation
1.principle of attainability 2.principle of acceptability 3.principle of communication 4.principle of clarity and or simplicity 5.the motivational principle 6.principle of suitability 6.the principle of commitment
They are: 1) Principle of Superposition 2) Principle of Original Horizontality 3) Principle of Lateral Continuity 4) Principle of Cross-Cutting relationships
Suppose the principle is Y and the interest rate r. Then Y + 3rY = 815 Y + 4rY = 854 rY = 39 So Y + 3*39 = 815 Y = 815 - 3*39 = 815 - 117 = 698
3
thomas r. malthus
judicial, political and economic. I am not sure what you mean by a principle, a principle for which one?
basic administ
The formula of a sphere, in modern terms, originates from calculus. Given that the area of a circle a(r) = pi*r^2 the definite integration of a(r) from -r to r, the area of the circle rotated around a plane, z, leads to V(r) = definite integral of -r -> r [pi*y^2]dx where r^2 = x^2 + y^2, from the distance formula, so r^2 = x^2 - y^2 V(r) = definite integral of -r -> r [pi(x^2-y^2)]dx V(r) = integral of 0 -> r minus integral of -r -> 0 V(r) = pi(r^3 - (r^3)/3) - pi(-r^3 + (r^3)/3), collect terms V(r) = (2pi*r^3)/3 + (2pi*r^3)/3 V(r) = (4pi*r^3)/3