Sentence examples for problems can be explained from inspiring English sources

Many of Mr Bush's problems can be explained by something that afflicts all second-term presidents the fracturing of the party after a victorious re-election.

The engagement of general practitioners (GPs) in the prevention of alcohol problems can be explained by behavioural theories.

These problems can be explained by shortcoming of serum creatinine as an early AKI marker [ 23], limitation in the use of UOCr [ 24], and the failure to identify other factors such as the cause of AKI [ 25].

The case presented in Figure 4a represents a normal subject with no V/Q mismatch problem and 5% shunt, whilst the case shown in Figure 4d represents a patient with little V/ Qmismatch such that all oxygenation problems can be explained by shunt.

By their nature, banking panics are largely irrational, inexplicable events, but some of the factors contributing to the problem can be explained.

This apparent problem can be explained by the fact that a third hormone, 11-deoxycorticosterone (DOC) can still bind; therefore, the receptor can still be functional (in a different manner) if the S106P mutation occurs first.

This problem can be explained by the fact that investments in land management practices are found to be influenced by complex sets of demographic, socioeconomic, institutional, and biophysical factors (Zeleke et al. 2006; Amsalu and De Graaff 2007; Adimassu et al. 2012; Guteta and Abegaz 2015a, b).

More recently, a study that was performed to design SNP markers for eight major disease resistance loci, encountered two problems that can be explained by the occurrence of CNV in these regions [ 51].

Thus, the empirical overlap between math and problem solving can be explained by shared processes of, what Mayer ([2010]) refers to as, informal reasoning.

By attaching a Lagrange multiplier vector λ ∈ R l to the linear constraint A x + B y = b, problem (1.1 - 1.2) can be explained in terms of finding w ∈ W such that ( w ′ − w ) T Q ( w ) ≥ 0, ∀ w ′ ∈ W, (1.3).

By attaching a Lagrange multiplier vector λ ∈ R l to the linear constraints A x + B y = b, the problem (1.1 - 1.2) can be explained in terms of finding w ∈ W such that ( w ′ − w ) T Q ( w ) ≥ 0, ∀ w ′ ∈ W, (1.3).