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Calculus

The branch of mathematics that deals with the study of continuously changing quantities, with the use of limits and the differentiation and integration of functions of one or more variables, is called Calculus. Calculus analyzes aspects of change in processes or systems that can be modeled by functions. The English physicist, Isaac Newton, and the German mathematician, G. W. Leibniz, working independently, developed calculus during the 17th century.

25,068 Questions

Condition for the continuity and differentiablity of a function?

An intuitive answer (NOTE: this is far from precise!)

A function is continuous if you can trace its graph without lifting your pencil from the page. If, additionally, it is smooth everywhere without any jagged edges or abrupt corners, then it is differentiable. It is not possible for a function to be differentiable but not continuous. On the other hand, plenty of functions are continuous without being differentiable.

What is log-in and log-out?

login is to go in acount. logout is to get out of a account

How do you solve 5x squared plus 9x-2 equals 0 using the quadratic formula?

5X^2 + 9X - 2 = 0

discriminant looks good for two real roots by inspection

X = - b (+/-) sqrt(b^2-4ac)/2a

a = 5

b = 9

c = - 2

X = - 9 (+/-) sqrt[9^2 - 4(5)(-2)]/2(5)

X = - 9 (+/-) sqrt(41)/10

X = [- 9 (+/-) sqrt(41)]/10

X = ~ - 0.2597

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X = ~ - 1.540

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Ugly, but true

What is y if 6y plus 2 equals 10?

If you want a step by step process:

6y+2=10

-2 -2 Subtract two from both sides of the equal sign.

6y=8 You may multiply by 1/6 or just divide by 6, but in higher level you are are better off multiplying by 1/6.

You end up with 4/3 or 1.3333...

How first order derivative zero in differential equations?

Well, 0 is a constant, so the derivative of 0(, or any other constant) is 0. This information is coming from an 11 year old kid.

What is the answer to Y-x 48?

00jy09k0 l-l=-u=-l=0jk=0ujp[jp[kh0kj=0hkk0jk0ghkj0-yk0j0k98-9-89-79u-kt=0ui0tiu=-69789-ui0tiy0u9-789-79-jo=0kj00kii-7-8798-90-9-8097-8976-u-087=8=8=08=0=896896869089089670890789608960896089087089078989988908990798-0698-68998-89-79-86-8978-798-6798-698-698-698-69-869-89678967896-89-98-67896-8068-697-896-896-70896-896-08-689-689-6789-98-698-980896-896-989089089898989898998888888888888888888888888888888888880-88888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;

What are the 3 examples of solution?

particle size,smaller than 10 cm,appearence transparent uniform,seperation method distallation,effect of beam of light invisible

What is the function of fasciculus gracilis?

The pathway carries epicritic function from the midthoracic trunk through the lower extremities (~ T7 and below) up to the medulla to synapse on the gracile nucleus.

8x plus 5 equals 4x plus 13?

8x+5=4x+13 4x=8

x=2

Therefore, your answer is 2.

Is the problem y equals 3x a direct variation if so what is the constant of variation?

y=3x is a direct variation in that y varies directly with x by a factor of 3. Any linear equation (a polynomial of degree 1, which is a polynomial equation with a highest exponent of 1), is a direct variation of y to x by some constant, and this constant is simply the coefficient of the "x" term. Other examples:

y=(1/2)x is a direct variation, and the constant of variation is 1/2

y=-9x is a direct variation, and the constant of variation is -9

What are exponents and logarithms use for?

Once you understand the concepts, you will find it easier to both. Hope you find the recommended web sites useful. Good luck!

How do you solve the equation 17 equals 13-3r?

17 = 13 - 3r

Subtract 13 from bith sides: 4 = -3r

Divide both sides by -3 : -4/3 = r or r = -1.3...

What are the y and x intercepts of -4x plus 3y equals 0?

y intercept: x = 0

3y = 0

y = 0

x intercept: y=0

-4x = 0

x = 0

(0,0)

Is the fourth derivative used for anything?

The 4th derivative is very useful in the process of trying to find

the maximum and minimum points of the 3rdderivative.