Given the plane vector OP=λOA OB, R, then the necessary and sufficient conditions for the colline if and only if If the plane vector OP=λOA OB, R, then P, A, B are collinear if and only if

Given the plane vector OP=λOA OB, R, then the necessary and sufficient conditions for the colline if and only if If the plane vector OP=λOA OB, R, then P, A, B are collinear if and only if

Three-point colline OB and =1, then A, B and C are collinear

If OC=λOA OB and =1, then A, B and C are collinear

Given three points O, A, B on a plane that are not collinear, if the vector OP =αOA +βOB (α,β belongs to R) and α+β=1, then What is the position of point P? State reasons OP, OA, OB are vectors

Let β=t, then α=1-t
So OP=(1-t) OA+tOB
=OA-tOA+tOB
=OA+t (OB-OA)
So OP-OA=t (OB-OA)
So AP=tAB
So A, B, P are collinear.

Let vectors OA and OB be non-collinear, point P be in the plane of O, A and B, and OP=(1-t) OA+tOB (t∈R) prove that the three points A, B and P are collinear. No two or three sentences. Thanks. Let vectors OA and OB be non-collinear, point P be in the plane of O, A and B, and OP=(1-t) OA+tOB (t∈R) prove that the three points A, B and P are collinear. No two or three sentences. Xie.

CERTIFICATE:
Because: OP=(1-t) OA+tOB, expand to:
OP=OA-tOA+tOB
I.e. OP-OA=t (OB-OA)
Because: AP=OP-OA, AB=OB-OA
Therefore: AP=tAB
So: A, P and B are collinear

If a, b are two non-zero vectors, then a+b is equal to a-b is a vertical b if and only if?

If a, b are two non-zero vectors, then the module of a+b is equal to the module of a-b is a perpendicular to b.

If a, b are two nonzero vectors, then the module of a+b is equal to the module of a-b.

When the two numbers are added together, Xiao Ming miscalculates and subtracts. The result is 8.6,10.4 less than the correct answer. The larger number in the original number is ______.

(8.6+10.4+8.6)÷2,
=27.6÷2,
=13.8;
A: The larger number was 13.8.
Therefore, the answer is:13.8.

When the two numbers are added together, Xiao Ming miscalculates and subtracts. The result is 8.6,10.4 less than the correct answer. The larger number in the original number is ______.

(8.6+10.4+8.6)÷2,
=27.6÷2,
=13.8;
A: The larger number was 13.8.
Therefore, the answer is:13.8.