What is the general solution for x(15)=0+705*15*cos(25) ?

The general solution for x(15)=0+705*15*cos(25) is x=705cos(25)

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x(15)=0+70515cos(25)

x (15) = 0 + 705 \cdot 15 \cdot cos (2 5^{\circ})

x = 705 cos (2 5^{\circ})

Solution steps

x (15) = 0 + 705 \cdot 15 cos (2 5^{\circ})

Multiply the numbers:

705 \cdot 15 = 10575

x (15) = 0 + 10575 cos (2 5^{\circ})

0 + 10575 cos (2 5^{\circ}) = 10575 cos (2 5^{\circ})

x (15) = 10575 cos (2 5^{\circ})

Divide both sides by

15

x = 705 cos (2 5^{\circ})

t, 4 r + 12 s + 9 t = e^{3} x - 2 y + x y + cos (2 x + 3 y)

i, 5 sin (x) - 2 = 3 (1 - sin (x)) tan^{2} (x)

y, (b) y = e^{5 x} tan (x^{2} + 2)

\frac{1}{1} + tan (x) + \frac{1}{1} - tan (x) = 4

\frac{tan ^{3} ( a )}{tan ( a )} = k

What is the general solution for x(15)=0+705*15*cos(25) ?
The general solution for x(15)=0+705*15*cos(25) is x=705cos(25)