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In triangle ABC P and Q are the mid points of AB and AC prove that PQ parallel to BC?
In triangle ABC, let P and Q be the midpoints of sides AB and AC, respectively. By the Midpoint Theorem, the line segment connecting the midpoints of two sides of a triangle is parallel to the third side and half its length. Therefore, since PQ connects the midpoints P and Q, it follows that PQ is parallel to side BC of triangle ABC. This establishes that PQ is parallel to BC, as required.
North American cities north of Toronto?
Ten Largest Cities in North America:Mexico City, MexicoNew York, USLos Angeles, USChicago, USToronto, CanadaHouston, USHavana, CubaPhiladelphia, USPhoenix, USSan Antonio, US
How many miles is it to fly from Minneapolis to Quebec?
Minneapolis St Paul Intl, Minneapolis, MN (MSP) to Quebec Intl, Quebec, PQ (YQB) is about 1,050 miles (1,690 km).
What does pq stand for in dorval pq?
Province de Quebec
What is the equivalent expression for 2 plus pq?
2 + pq
When was PQ Monthly created?
PQ Monthly was created in 2012.
How do you write the length of segment PQ in mathematical form?
|PQ|
Algorithm to insert and delete an element from a circular queue?
The Method To Add an element in Circular Queue # define MAXQUEUE 100 struct queue{ int items[MAXQUEUE]; int front, rear; } struct queue q; q.front=q.rear=MAXQUEUE -1; void ENQ(struct queue *pq, int x) { /* make room for new element*/ if(pq ->rear = MAXQUEUE - 1) pq-> rear = 0; else (pq->rear)++; /* check for overflow */ if(pq ->rear==pq->front) { printf("queue overflow); exit(1); } pq->items[pq->rear]=x; return; }/* end of ENQ*/ A Method to Delete an element from Circular Queue int DQ(struct queue *pq) { if(pq-> rear == pq-> front) { printf("queue underflow"); exit(1); }/*end if*/ if(pq->front = = MAXQUEUE-1) pq->front=0; else (pq->front)++; return(pq->items[pq->front]);
Point b is the midpoint of the line segment pq line segment pq is eight centimeters longer than line segment pb what is the number of centimeters in the length of line segment qb?
Because b is the mid point of pq, pb = qb. pb is half as long as pq Eq#1....pb = 1/2 pq Eq#2....pq = pb +8 Substitute Eq#1 into Eq #2 pq = 1/2 pq + 8 subtracting1/2 pq from both sides 1/2 pq = 8 pq = 16 problem here: you can't subtract 1/2 ... you would have to divide.
In the PQ for our study method one of the four ours stands for?
REASON
What is the coefficient of pq?
It is the number that precedes pq in the simplified expression.
If pq and rs intersect to from four right angles what is true?
Is PQ |_ RS
