In a \[\Delta \,\mathbf{ABC}\], if \[\angle \mathbf{A}\text{ }-\text{ }\angle \mathbf{B}\text{ }=\mathbf{35}{}^\circ \] and \[\angle \mathbf{C}\text{ }-\angle \mathbf{B}\text{ }=\mathbf{34}{}^\circ \], then

\[\angle A+\angle C=142{}^\circ \]

\[\angle A+\angle B=109{}^\circ \]

In a \[\Delta \,\mathbf{ABC}\], if \[\angle \mathbf{A}\text{ }-\text{

1.	In a \[\Delta \,\mathbf{ABC}\], if \[\angle \mathbf{A}\text{ }-\text{ }\angle \mathbf{B}\text{ }=\mathbf{35}{}^\circ \] and \[\angle \mathbf{C}\text{ }-\angle \mathbf{B}\text{ }=\mathbf{34}{}^\circ \], then
A.	\[\angle A=71{}^\circ \]
B.	\[\angle B=72{}^\circ \]
C.	\[\angle A+\angle B=109{}^\circ \]
D.	\[\angle A+\angle C=142{}^\circ \]
E.	None of these
Answer» D. \[\angle A+\angle C=142{}^\circ \]

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In a \[\Delta \,\mathbf{ABC}\], if \[\angle \mathbf{A}\text{ }-\text{ }\angle \mathbf{B}\text{ }=\mathbf{35}{}^\circ \] and \[\angle \mathbf{C}\text{ }-\angle \mathbf{B}\text{ }=\mathbf{34}{}^\circ \], then

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