16a^(4)+54a

Factorise : 16a^(4) - b^(4) .

If 2a + (1)/(2a) = 8 , find : (ii) 16 a^(4) + (1)/( 16a^4)

Find the greatest common factor (GCF/HCF) of the following polynomials: a^(2)b^(3),a^(3)b^(2) (ii) 36a^(2)b^(2)c^(4),54a^(5)c^(2),90a^(4)b^(2)c^(2)

() Zero (2) 16 (4) 25 (3) -17 154. In the given figure, if difference of IABC and LACC is 54 where ZABC>ZAOC, then the measure of (1) (2) 127 ABC is 138? (3) 204? (4) 120 then

(16a^(4))^((1)/(2))xx(8a^(6))^((2)/(3))

16x^2 +54x

Let's resolve into factors the following agebraic expressions : - 16a^4x^3 + 54ay^3

The value of int_(0)^(oo)(54a)/((3+a+4y)^(4))dy=

Find the equation of the ellipse in each of the following cases: centre at (5,4) and the major axis is of length 16 and the minor axis is of length 10.

If 4a+1/(5a)=4 , then the value of 25a^2 +1/(16a^2) is: यदि 4a+1/(5a)=4 , 25a^2 +1/(16a^2) का मान ज्ञात करें :