Find the values of `a ,\ b ,\ c` and `d` from the following equations: `[2a+b a-2b5c-d4c+3d]=[4-3 11 24]`

Find the values of a ,\ b ,\ c and d from the following equations: [(2a+b ,a-2b),(5c-d,4c+3d)]=[(4,-3),( 11, 24)]

Find the values of a, b, c, and d from the following equation: [[2a+b, a-2b],[5c-d,4c+3d]]=[[4,-3], [11 ,24]]

Find the value of a, b, c and d from the equation: [[a-b],[2a+c][2a-b,3c+d]]=[[-1 ,5 ],[0 ,13]]

Find the value of a, b, c and d from the equation: [[a-b,2a+c],[2a-b,3c+d]]=[[-1, 5],[ 0 ,13]]

Find the value of a if [a-b2a+c2a-b3c+d]=[-1 5 0 13]

Find the values of a,b,c and d, if 3[{:(a,b),(c,d):}]=[{:(a,6),(-1,2d):}]+[{:(4,a+b),(c+d,3):}] .

If 49392=a^4b^2c^3, find the value of a ,\ b\ a n d\ c , where a ,\ b\ a n d\ c are different positive primes.

Find the condition on a , b ,c ,d such that equations 2a x^3+bx^2+c x+d=0 and 2ax^2+3b x+4c=0 have a common root.

Let a,b,c,d be distinct real numbers and a and b are the roots of the quadratic equation x^2-2cx-5d=0 . If c and d are the roots of the quadratic equation x^2-2ax-5b=0 then find the numerical value of a+b+c+d .

Match the columns and find the correct combination (a) a-2, b-1, c-4, d-3, e-5 (b) a-4, b-1, c-2, d-5, e-3 (c) a-2, b-1 ,c-5, d-4, e-3 (d) a-4, b-1, c-2, d-3, e-5