State if the two triangles are congruent. If they are, state how you know.12210203801.jpgA)SSSB)Not congruentC)ASAD)HL

To determine: The smallest nonnegative integer x that satisfies the given system of congruences.
${\displaystyle x\equiv 3\pm 5}$
${\displaystyle x\equiv 3\pm 7}$

To find: congruent criteria used to prove that the triangles are congruent.
Given information: ${\displaystyle \overline{WU}\stackrel{\sim }{=}\overline{ZV}\text{and}\overline{WX}=\overline{YZ}}$. ${\displaystyle \mathrm{\angle }U,\mathrm{\angle }V}$ are right angles

Solve the following systems of congruences.
$x\equiv 4(mod5)$
$x\equiv 3(mod8)$
$x\equiv 2(mod3)$

In the roof truss shown, AB=8 and ${\displaystyle m\mathrm{\angle }HAF={37}^{\circ }}$.
Find: AH
Given:
AB=8 and ${\displaystyle m\mathrm{\angle }HAF={37}^{\circ }}$.
The roof truss has line symmetry.

Figure(1)

The value of the operation [16]+[9] in ${\displaystyle Z_6}$ and to write the answer in the form [r] with ${\displaystyle 0\le r<m}$.

To find:
The smallest the smallest positive integer such that if we divide it by two, three and four, the remainder is one but seven divides the number evenly.

Solve the following linear congruence: 17x congruence 3(mod 7)