Find value of a,b and c

Use Euler's formula to find the values of a, b and c.

If a ,\ b ,\ c are distinct positive prime integers such that a^2b^3c^4=49392 ,\ find the value of a ,\ b\ and c

Given A=[{:(,3,0),(,0,4):}], B=[{:(,a,b),(,0,c):}] and AB=A+B, find the values of a,b and c.

If matrix [{:(0,a,3),(2,b,-1),(c,1,0):}] is skew-symmetric matrix, then find the values of a,b and c,

In the given figure , angle ACE = 43^(@) and angle CAF = 62^(@) , find the values of a,b and c.

If [{:(,a,3),(,4,1):}]+[{:(,2,b),(,1,-2):}]-[{:(,1,1),(,-2,c):}] =[{:(,5,0),(,7,3):}] find the values of a,b and c.

If A=[{:(,3,a),(,-4,8):}], B=[{:(,c,4),(,-3,0):}] , C=[{:(,-1,4),(,3,b):}] and 3A-2C=6B. Find the values of a,b and c.

If a ,b ,a n dc be in G.P. and a+x ,b+x ,and c+x in H.P. then find the value of x(a ,b and c are distinct numbers) .

Draw the graph obtained from the table below: Use the graph to find the values of a,b and c. State a linear relation between the variables x and y.

Draw the graph obtained from the table below: Use the graph to find the value of a,b and c. State a linear relation between the variables x and y.