Let i = 10 - 5. Let y be -1 + 1 + (35/(-1))/i. Let u(n) = -n**3 - n**2 + 12*n + 13. Is u(y) prime?

Let t be (18/(-15))/((-56)/10 - -5). Suppose 3*s = -t*w + 3301, -5*w = -5*s - 0*s + 5485. Is s a composite number?

True

Let q(g) = -85g. Let v be ¹⁴⁄₂₁ - ((-5)/(-3))/1. Let l be q(v). Is ¹⁰⁄₅ + l(-9)/(-1) a composite number?

True

Suppose 48*q = 47*q. Let w be ⁶⁄₂ + 0/1. Suppose -2*t + 1438 = -q*t + 4*g, 2*g + 2133 = w*t. Is t a prime number?

False

Suppose 70*g - 61033 - 1576897 = 0. Is g prime?

True

Suppose -2*w = 0, -5*w - 38028 = -q + 70825. Is q a composite number?

True

Suppose 226*d - 229*d = -40776. Suppose 991 = 3*o - d. Is o composite?

False

Suppose 2521 = -2*t + 3*t + v, t = 2*v + 2509. Suppose a - 670 = -h + 169, t = 3*h - 4*a. Is h prime?

True

Let u(i) be the second derivative of -13*i³⁄₆ + 37*i²⁄₂ - 16*i. Let s be u(-17). Suppose 5*v - 1753 = -s. Is v a composite number?

True

Let f be ((-312)/(-40) - 9)/(⁴⁄₁₀). Let p be (2 - 3)/1 - -5. Is p - (-132 - f) - 2 a composite number?

False

Suppose -715812 = 810*f - 822*f. Is f composite?

False