Your teeth may feel fine, but it’s still important to see the dentist regularly because problems can exist without you knowing. Your smile’s appearance is important, and your dentist can help keep your smile healthy and looking beautiful. With so many advances in dentistry, you no longer have to settle for stained, chipped, missing, or… Continue reading My Teeth Feel Fine. Do I Still Need to See a Dentist?
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Why Is Visiting the Dentist So Important?
Visiting the dentist regularly will not only help keep your teeth and mouth healthy, but will also help keep the rest of your body healthy. Dental care is important because it: Helps prevent tooth decay Protects against periodontal (gum) disease, which can lead to tooth and bone loss Prevents bad breath – brushing, flossing, and… Continue reading Why Is Visiting the Dentist So Important?
Who is A Dentist?
A dentist is a specialist who works to diagnose, treat, and prevent oral health problems. Your dentist has completed at least eight years of schooling, and received either a DDS (Doctor of Dental Surgery) degree, or a DMD (Doctor of Dental Medicine) degree. If your doctor is a pediatric dentist, this means that he or… Continue reading Who is A Dentist?
Dentistry
Dentistry Dentistry is the diagnosis, treatment, and prevention of conditions, disorders, and diseases of the teeth, gums, mouth, and jaw. Often considered necessary for complete oral health, dentistry can have an impact on the health of your entire body.
Important Notes
The primitive value of the function found by the process of integration is called an integral. An integral is a mathematical object that can be interpreted as an area or a generalization of area. When a polynomial function is integrated the degree of the integral increases by 1.
Applications of Integral Calculus
Using integration, we can find the distance given the velocity. Definite integrals form the powerful tool to find the area under simple curves, the area bounded by a curve and a line, the area between two curves, the volume of the solids. The displacement and motion problems also find their applications of integrals. The area of the… Continue reading Applications of Integral Calculus
Methods to Find Integrals
There are several methods adopted for finding the indefinite integrals. The prominent methods are: Finding integrals by integration by substitution method Finding integrals by integration by parts Finding integrals by integration by partial fractions. Finding Integrals by Substitution Method A few integrals are found by the substitution method. If u is a function of x, then u’ = du/dx.… Continue reading Methods to Find Integrals
Integrals Formulas
We can remember the formulas of derivatives of some important functions. Here are the corresponding integrals of these functions that are remembered as standard formulas of integrals. ∫ xn dx=xn+1 /n+1+C, where n ≠ -1 ∫ dx =x+C ∫ cosxdx = sinx+C ∫ sinx dx = -cosx+C ∫ sec2x dx = tanx+C ∫ cosec2x dx = -cotx+C ∫ sec2x dx… Continue reading Integrals Formulas
Properties of Integral Calculus
Let us study the properties of indefinite integrals to work on them. The derivative of an integral is the integrand itself. ∫ f(x) dx = f(x) +C Two indefinite integrals with the same derivative lead to the same family of curves and so they are equivalent. ∫ [ f(x) dx -g(x) dx] =0 The integral of the… Continue reading Properties of Integral Calculus
Types of Integrals
Integral calculus is used for solving the problems of the following types. a) the problem of finding a function if its derivative is given. b) the problem of finding the area bounded by the graph of a function under given conditions. Thus the Integral calculus is divided into two types. Definite Integrals (the value of… Continue reading Types of Integrals