Given the set of equations: 3π₯β 5 = 1 and π₯β π¦ = 4.
1.1 Solve for π₯ and π¦ algebraically.
6+4-9*5/2*3
x+4=6
3xβ 5 = 1 and xβ y = 4
solve x and y algebraically.
3π₯β 5 = 1 and π₯β π¦ = 4
2*exp(x-3)
what is 1.10 raised to the power of 10
7^x+4 = 49^2x-1
A polynomial π(π₯) has remainder 9 when divided by (π₯ β 3) and remainder -5 when divided by (2π₯ + 1). Find
the remainder when π(π₯...
show that
(πππ3π΄ + ππππ΄)ππππ΄ + (πΆππ 3π΄ β πΆππ π΄)πΆππ π΄ = 0
