1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?

1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?
1. Find the Cartesian form of the equation, r3 = 3r cosØ.
2. Using Leibnitz theorem, find THIRD derivative of y=x2.cos 3x.
3. Prove that y = mx + c is a tangent to x2 = 4ay if c = -am2.
4. Fine two numbers whose sum is 24 and product is as large as possible?

biggest produkt...square

x=24/2=12

x^2=144
by