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Let R be the quadratic mean ( or root mean square ).

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## Some Related Sentences

Let and R

__Let__

**the**state of

**the**stream leaving stage

__R__

**be**denoted by a vector Af and

**the**operating variables of stage

__R__by Af.

__Let__P

**be**

**the**

**root**of

**the**unbalanced subtree, with

__R__and L denoting

**the**right and left children of P respectively.

The Beatles ' 1968 track " Back in

**the**U. S. S.__R__" references**the**instrument in its final verse ("__Let__me hear your balalaikas ringing out / Come and keep your comrade warm ").
Suppose that in a mathematical language L, it is possible to enumerate all of

**the**defined numbers in L.__Let__this enumeration**be**defined by**the**function G: W →__R__, where G**(**n ) is**the**real number described by**the**nth description in**the**sequence.
Gloria Gaynor

**(**born September 7, 1949 ) is an American singer, best known for**the**disco era hits ; " I Will Survive "**(**Hot 100 number 1, 1979 ), " Never Can Say Goodbye "**(**Hot 100 number 9, 1974 ), "__Let__Me Know**(**I Have a Right )"**(**Hot 100 number 42, 1980 ) and " I Am What I Am "**(**__R__& B number 82, 1983**).**__Let__us call

**the**class of all such formulas

__R__. We are faced with proving that every formula in

__R__is either refutable

**or**satisfiable.

__Let__H

**be**a Hilbert space, and let H * denote its dual space, consisting of all continuous linear functionals from H into

**the**field

__R__

**or**C. If x is an element of H, then

**the**function φ < sub > x </ sub >, defined by

If V is a real vector space, then we replace V by its complexification V ⊗< sub >

__R__</ sub > C and let g denote**the**induced bilinear form on V ⊗< sub >__R__</ sub > C.__Let__W**be**a maximal isotropic subspace, i. e. a maximal subspace of V such that g |< sub > W </ sub > = 0.__Let__V

**be**a vector space over a field K, and let

**be**a

**quadratic**form on V. In most cases of interest

**the**field K is either

__R__, C

**or**a finite field.

__Let__

**(**M, g )

**be**a Riemannian manifold and ƒ: M < sup > m </ sup > →

__R__< sup > n </ sup > a short C < sup >∞</ sup >- embedding

**(**

**or**immersion ) into Euclidean space

__R__< sup > n </ sup >, where n ≥ m + 1.

Let and be

__Let__every policeman and park guard keep his eye on John and Jane Doe, lest one piece of bread

__be__placed undetected and one bird survive.

__Let__us assume that it would

__be__possible for an enemy to create an aerosol of

**the**causative agent of epidemic typhus

**(**Rickettsia prowazwki ) over City A and that a large number of cases of typhus fever resulted therefrom.

__Let__p

__be__

**the**minimal polynomial for T, Af, where

**the**Af, are distinct irreducible monic polynomials over F and

**the**Af are positive integers.

__Let__V

__be__a finite-dimensional vector space over an algebraically closed field F, e.g.,

**the**field of complex numbers.

__Let__N

__be__a positive integer and let V

__be__

**the**space of all N times continuously differentiable functions F on

**the**real line which satisfy

**the**differential equation Af where Af are some fixed constants.

__Let__Q

__be__a nonsingular quadric surface bearing reguli Af and Af, and let **zg

__be__a Af curve of order K on Q.

__Let__us take a set of circumstances in which I happen to

__be__interested on

**the**legislative side and in which I think every one of us might naturally make such a statement.

__Let__it

__be__granted then that

**the**theological differences in this area between Protestants and Roman Catholics appear to

__be__irreconcilable.

__Let__us therefore put first things first, and make sure of preserving

**the**human race at whatever

**the**temporary price may

__be__''.

Let and quadratic

Indeed, let K

**be**an imaginary__quadratic__field with class field H.__Let__E**be**an elliptic curve with complex multiplication by**the**integers of K, defined over H. Then**the**maximal abelian extension of K is generated by**the**x-coordinates of**the**points of finite order on some Weierstrass model for E over H.0.180 seconds.