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Geometrically the definite integral gives the area under the curve of the integrand Explain the corresponding interpretation for a line integral?
Wiki User
∙ 13y ago
gemetrically the definite integral gives the area under the curve of the integrand. explain the corresponding interpretation for a line integral.
Wiki User
∙ 13y ago
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What is the connection between anti-derivatives and definite integrals?
Definite integrals are definite because the limits of integration are prescribed. It is also the area enclosed by the curve and the ordinates corresponding to the two limits of integration. Antiderivatives are inverse functios of derivatives. If the limits of the integral are dropped then the integration gives antiderivative. Example Definite integral of x with respect to x between the value of x squared divided by 2 between the limits 0 and 1 is 1/2. Antiderivative of x is x squared divided by two.
Is definite a verb?
The word definite is an adjective; for example, I want a definite answer. It is not a verb.
What number is some?
Some is an unspecified number or quantity. It is not a definite number.Some is an unspecified number or quantity. It is not a definite number.Some is an unspecified number or quantity. It is not a definite number.Some is an unspecified number or quantity. It is not a definite number.
Is definite the opposite of specific?
no, definite is for sure and specific is a certain thing
Application of definite Integral in the real life?
Application of definitApplication of definite Integral in the real life
What is the integral of 500096?
Constants can be integrated by multiplying the integrand(thing being integrated) times the difference between the starting point a and the ending point b i.e the integral from 0 to 10 would be 5,000,960 Depends. Are you referring to an indefinite integral (a plain ∫) or a definite integral? I'm not sure about this(i've only spent 2 days learning about integrals), but the indefinite integral of 500096 is 500096x+C. The definite integral of 500096 depends on what are your limits. Look at the answer above.
What is the connection between anti-derivatives and definite integrals?
Definite integrals are definite because the limits of integration are prescribed. It is also the area enclosed by the curve and the ordinates corresponding to the two limits of integration. Antiderivatives are inverse functios of derivatives. If the limits of the integral are dropped then the integration gives antiderivative. Example Definite integral of x with respect to x between the value of x squared divided by 2 between the limits 0 and 1 is 1/2. Antiderivative of x is x squared divided by two.
What has definite volume and shape?
Solids have definite shape and definite volume. Liquids have not definite shape but have definite volume. Gases have neither definite shape not definite volume.
What is understanding in catechism of the Catholic church?
The understanding of Cathechism of Catholic church is simply its definite interpretation of the word of God.This teaching composed of Sacred Scripture, the church magisterium, the apostolic tradition.
When is Poseidon's birthday?
Poseidon died then relived.Answer 2.The above is not according to the ancient texts.However the Greek gods had no definite age.
What do not have a definite have but they do have a definite volume?
WATER has no definite shape but has definite volume.
What does not have a definite but they do have a definite volume?
WATER has no definite shape but has definite volume.
Does liquid have a definite shape or definite volume?
Liquids have a definite volume, but no definite shape.
Does a solid have a definite or not definite shape?
A solid does have a definite shape and a definite volume.
Do not have a definite shape but they have a definite volume?
WATER has no definite shape but has definite volume.
What does not have a definite shape but they do have definite volume?
WATER has no definite shape but has definite volume.
What have definite shapes and definite volume?
Solids have definite shapes and definite volume.
