The four pieces of a puzzle are shown in the figure below.

Which one of the figures labelled as P, Q, R, and S can be constructed by using each of the four pieces only once without overlaps?

Figure P

Figure Q

Figure R

Figure S
A reliable way to solve a piece-assembly question like this is to count distinctive features on the four loose pieces first, a smooth curved bite, a matching curved bump, a zig-zag jagged edge, and a twin-peaked spike, and then check each candidate figure for exactly those same features, no more and no less.
The rounded piece and the dome piece share one smooth curve between them (one is concave, one is convex), so together they should produce one clean, unbroken curve somewhere in the final outline, with no extra bumps added there. The zig-zag piece is the only source of jagged, saw-tooth edging in the picture, so the final outline should show exactly one jagged run, not two. The twin-peaked piece is the only source of a beak-like spike, so the final outline must show exactly one spike sticking out, and the smaller of its two peaks has to be absorbed inside the curved bite rather than showing up as a second bump.
Matching feature for feature rules out Q, R and S, leaving Figure P as the only outline whose count and type of edges agrees with the four given pieces.
Let's summarize the feature count check:
Since Figure P is the only outline whose curve count, jagged-edge count and spike count all match the four given pieces exactly, once, it is the figure that can be assembled from them.
Statement: All flowers are beautiful. Some beautiful things are fragile.
Conclusion I: Some flowers are fragile.
Conclusion II: All beautiful things are flowers.