What is the equation for the line of best fit comparing the temperature with the numbers of cans sold?

Indicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficientIndicate whether the following statement is true or false: An exponential growth function never exceeds a quadratic function with a positive leading coefficient

lo98765432wqasdfghjkloi87654567890

step-by-step explanation:

in geometry, parallel lines are lines in a plane which do not meet; that is, two lines in a plane that do not intersect or touch each other at any point are said to be parallel. by extension, a line and a plane, or two planes, in three-dimensional euclidean space that do not share a point are said to be parallel.