Using the section formula: P = ((mx2 + nx1)/(m+n), (my2 + ny1)/(m+n)) where m=1, n=3, P = ((1*4 + 3*0)/(1+3), (1*4 + 3*0)/(1+3)) = (1, 1).

Using the section formula: P = ((3*4 + 1*2)/(3+1), (3*7 + 1*3)/(3+1)) = (3.5, 5).

Using the section formula: P = ((1*4 + 3*2)/(1+3), (1*7 + 3*3)/(1+3)) = (3, 5).

Using the section formula: C = ((3*10 + 1*2)/(3+1), (3*7 + 1*3)/(3+1)) = (7.5, 5.25).

Using the section formula: C = ((2*9 + 1*3)/(2+1), (2*10 + 1*2)/(2+1)) = (5, 4).

Using the section formula: C = ((1*9 + 3*3)/(1+3), (1*10 + 3*4)/(1+3)) = (6, 8).

Using the section formula: P = ((1*2 + 1*6)/(1+1), (1*4 + 1*8)/(1+1)) = (4, 6).

Using the section formula: C = ((1*10 + 3*6)/(1+3), (1*12 + 3*8)/(1+3)) = (8, 10).

The cosine of 60 degrees is 0.5.

The degree of a polynomial is the highest power of the variable. Here, the highest power is 4, so the degree is 4.

The degree of a polynomial is the highest power of the variable. Here, the highest power is 4, so the degree is 4.

The degree of a polynomial is the highest power of x. Here, the highest power is 3.

The degree of a polynomial is the highest power of x. Here, the highest power is 3.

Circumference = πd; 31.4 = πd; d = 31.4/π ≈ 10 cm.

Circumference = πd, so d = Circumference/π = 31.4/π ≈ 10 cm.

Diameter = Circumference / π = 62.8 / π ≈ 20 cm.

Area = πr², so r² = Area/π = 113.04/π ≈ 36, thus r ≈ 6 cm, diameter = 12 cm.

Area = πr², so r² = 50, thus r = √50 ≈ 7.07 cm, diameter = 2r ≈ 10 cm.

The discriminant is calculated as b^2 - 4ac. Here, a = 2, b = 3, c = 1. So, discriminant = 3^2 - 4(2)(1) = 9 - 8 = 1.

The discriminant is given by b^2 - 4ac. Here, a = 2, b = 4, c = 2. So, the discriminant = 4^2 - 4(2)(2) = 16 - 16 = 0.

Calculate the discriminant: D = b^2 - 4ac = 4^2 - 4(2)(2) = 16 - 16 = 0.

The discriminant is given by b^2 - 4ac. Here, a = 3, b = 6, c = 2. Thus, the discriminant = 6^2 - 4*3*2 = 36 - 24 = 12.

The discriminant is given by b^2 - 4ac. Here, a = 3, b = 6, c = 2. Thus, discriminant = 6^2 - 4(3)(2) = 36 - 24 = 12.

The discriminant is given by b^2 - 4ac. Here, a = 1, b = -6, and c = 9. So, the discriminant is (-6)^2 - 4(1)(9) = 36 - 36 = 0.

The distance from the center to a point on the circumference is equal to the radius, which is 9 cm.

The distance between the center of a circle and any point on its circumference is defined as the radius.

The distance between the center of a circle and any point on the circle is defined as the radius.

Distance = √((5-2)² + (7-3)²) = √(3² + 4²) = √(9 + 16) = √25 = 5.

Distance = √((5-2)² + (7-3)²) = √(3² + 4²) = √(9 + 16) = √25 = 5.

The distance from the center to a point on the circumference is equal to the radius, which is 5 cm.