Sentence examples for multiplication it from inspiring English sources

Exact(10)

In my house, though, at this time of year, it is a more intuitive kind of mathematics that has largely to do with simple subtraction and division rather than addition and multiplication; it is about calculating various degrees of insufficiency — inadequate daylight, deficient brightness, scarce color.

The device proposed here implements a "vibration driven" DC-to-DC voltage multiplication; it uses capacitors and cantilevers to realize mechanical switches.

Due to the significance of AP of multiplication, it is reasonable to expect PTs to obtain the necessary SCK for teaching this property through methods courses.

The estimation task is based on floating point matrix multiplication, it could efficiently be optimized using the SIMD NEON coprocessor (the ARM Cortex A8 does not include any floating point unit (FPU)).

Although both new path algebras can be considered "weak" in that they lack a few specific algebraic properties (such as being right distributive over multiplication), it is shown that both models can use Jacobi iteration to converge to sets of paths that form a (routing) in-tree.

This chapter shows a linear system (A, B, C) with constant state feedback gain matrix K. Using the rules for matrix multiplication, it deduces that the matrix K is m X n so that for a single-input system K is a row vector.

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Similar(50)

It can also be observed in Tables1 and2 that the AvN Log-MAP HE algorithm performs the same overall number of operations as the AvN Log-MAP but instead of multiplications it realizes bit shifts.

However, in the case of non-integer-valued k the iteration reduction does make sense, since joining the correction constants into a single one (31) leads to the overall growth of computation complexity by three real multiplications (it would be four real multiplications and two real additions if the reduction was not exploited).

It is called identity matrix because multiplication with it leaves a matrix unchanged: AIn = ImA = A for any m-by-n matrix A. A square matrix A that is equal to its transpose, i.e., A = AT, is a symmetric matrix.

The factorial function is definable from the predecessor function plus from multiplication, and it is useful e.g., in combinatorics.

Most of the partial products are made zero in N/2 b multiplication, so it leads to overall power reduction.

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