What is the shape of the cross section of the cone in this situation? cone is sliced so the cross section is parallel to the base.

what is the shape of the cross section of the cone in this situation? cone is sliced so the cross section is perpendicular to the base and passes through the vertex.

Aline that intersects one of two parallel lines intersects the other also always sometimes never

Evaluate 8x2 + 9x − 1 2x3 + 3x2 − 2x dx. solution since the degree of the numerator is less than the degree of the denominator, we don't need to divide. we factor the denominator as 2x3 + 3x2 − 2x = x(2x2 + 3x − 2) = x(2x − 1)(x + 2). since the denominator has three distinct linear factors, the partial fraction decomposition of the integrand has the form† 8x2 + 9x − 1 x(2x − 1)(x + 2) = correct: your answer is correct. to determine the values of a, b, and c, we multiply both sides of this equation by the product of the denominators, x(2x − 1)(x + 2), obtaining 8x2 + 9x − 1 = a correct: your answer is correct. (x + 2) + bx(x + 2) + cx(2x − 1).

This graph shows a portion of an odd function. use the graph to complete the table of values. x f(x) −2 −3 −4 −6