second mean value theorem for integrals
theorem in integral calculus
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second mean value theorem for integrals
Summary
second mean value theorem for integrals is a theorem[1].
Key Facts
- second mean value theorem for integrals's instance of is recorded as theorem[2].
- second mean value theorem for integrals's part of is recorded as mean value theorem for integrals[3].
- second mean value theorem for integrals's main subject is recorded as definite integral[4].
- second mean value theorem for integrals's main subject is recorded as mean[5].
- second mean value theorem for integrals's defining formula is recorded as \exists c \in [a, b] : \int_a^b f(x) \phi(x) \, \mathrm{d}x = f(a) \int_a^c \phi(x) \, \mathrm{d}x + f(b) \int_c^b \phi(x) \, \mathrm{d}x[6].
- second mean value theorem for integrals's studied by is recorded as calculus[7].
- second mean value theorem for integrals's Google Knowledge Graph ID is recorded as /g/155s6lg_[8].
- second mean value theorem for integrals's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- second mean value theorem for integrals's in defining formula is recorded as f[10].
- second mean value theorem for integrals's in defining formula is recorded as \phi[11].
- second mean value theorem for integrals's in defining formula is recorded as \int_a^b f(x) \, \mathrm{d}x[12].
- second mean value theorem for integrals's Digital Library of Mathematical Functions ID is recorded as 1.4.E30[13].