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JEFF HANSON: This video is proudly sponsored by McGraw Hills Access Engineering. If you ever find yourself struggling in class and you need just a little bit more help, you need to see worked out solutions, you need to see video solutions in classes such as statics, solids, thermo, dynamics, material science, then Access Engineering may be for you. So go check out Access Engineering, link in the description below, and get the help that you need today. Now, on with the video. [AUDIO LOGO] Hey friends. Were back. Were talking about shear/moment diagrams. And today, were going to talk about the equation method. This is not my students very favorite method. They dont like this. So why do I have to use the equation method? Why cant I use the graphic method? That seems so much easier. It is easier. And Im telling you, use the graphic method for every single case except one case. And the only case is this. When you have on V diagram, you have a parabola, a parabolic shape, a paraboli

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What type of polynomial is 6x?

Table 10.2 Classifying a Polynomial Based on Its Degree DegreeClassificationExample1linear6x1 + 9 or 6x + 92quadratic4x2 - 25x + 63cubicx3 - 14quartic2x4 - 3x2 + x - 82 more rows

Can a quadratic equation have a degree of 3?

The degree of the polynomial is defined as the maximum power of the variable of a polynomial. For example, a linear polynomial of the form ax + b is called a polynomial of degree 1. Similarly, quadratic polynomials and cubic polynomials have a degree of 2 and 3 respectively.

What are 2nd degree equations?

In Maths, the quadratic equation is called a second-degree equation. A quadratic equation is defined as the polynomial equation of the second degree with the standard form ax2 + bx+ c =0, where a0, The solutions obtained from the equation are called roots of the quadratic equation.

How do you find the function from a diagram?

The vertical line test can be used to determine whether a graph represents a function. A vertical line includes all points with a particular x value. The y value of a point where a vertical line intersects a graph represents an output for that input x value.

What is an example of first degree equation?

Examples. The equation 2x 3y = 12 is a first-degree equation in two variables. The equation 2xy = 24 is not a first-degree equation in two variables, since the term 2xy is a second-degree term; the sum of the exponents is 2.

What is a 1 degree equation?

Equations are ﬁrst-degree when they can be written in the form ax + b = c , where x is a variable and a , b , and c are known constants and a a 0.

How do you find the equation of a line on a drawing?

y = mx + c The general equation for a straight line is y = m x + c y=mx+c y=mx+c, where m is the gradient and c is the y intercept. We can find the equation of a straight line by finding the gradient and the y intercept and then using these values in the equation.

What are 1st and 2nd degree equations?

Equations which involve unknowns raised to a power of one are known as first degree equations. Second degree equations also exist which involve at least one variable that is squared, or raised to a power of two. Equations can also be third degree, fourth degree, and so on.

What equation has a degree of 3?

Names of Degrees DegreeNameExample1Linearx+32Quadraticx2x+23Cubicx3x2+54Quartic6x4x3+x22 more rows

What equations have a degree of 3?

A cubic equation is an algebraic equation of degree three and is of the form ax3 + bx2 + cx + d = 0, where a, b and c are the coefficients and d is the constant.

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