Question

Упростите выражение.(HB+BA-TA)-(PX-TX) работа с векторами.Дальше задание,в котором надо вставить пропуски:(HB+BA-TA)-(PX-...)=(....-TA)-(PX+(-.....))=(HA+(-.....))-(PX+....)=(HA+......)-........=.........+(-......)=HT+.....=.........Помогите,пожалуйста,очень прошу,многое зависит от этой оценки :(

Answer 1

(HB+BA-TA)-(PX-TX)=(HA-TA)-(PX+(-XT))=(HA+(-AT))-(PX+XT)=(HA+AT)-PX+XT=HT-TP)=HT+TP=HP

Answer 2

Simplifying the Expression

To simplify the given expression (HB+BA-TA)-(PX-TX), we can start by removing the parentheses and combining like terms. Let's break it down step by step:

1. Remove the parentheses: HB + BA - TA - PX + TX

2. Combine like terms: (HB + BA) - (TA + PX) + TX

Now let's move on to the next part of the question.

Filling in the Blanks

The next part of the question asks us to fill in the blanks in the given equation. Let's go through it step by step:

(HB + BA - TA) - (PX - ...) = (.... - TA) - (PX + (-.....)) = (HA + (-.....)) - (PX + ....) = (HA + ......) - ........ = ......... + (-......) = HT + ..... = .........

1. Filling in the first blank: From the equation (HB + BA - TA) - (PX - ...) = (.... - TA) - (PX + (-.....)), we can see that the expression PX - ... should be equal to ..... Therefore, we can fill in the first blank with PX.

2. Filling in the second blank: From the equation (.... - TA) - (PX + (-.....)) = (HA + (-.....)) - (PX + ....), we can see that the expression PX + (-.....) should be equal to ..... Therefore, we can fill in the second blank with (-.....).

3. Filling in the third blank: From the equation (HA + (-.....)) - (PX + ....) = (HA + ......) - ........, we can see that the expression (PX + ....) should be equal to ......... Therefore, we can fill in the third blank with (PX + ....).

4. Filling in the fourth blank: From the equation (HA + ......) - ........ = ......... + (-......), we can see that the expression ........ should be equal to (HA + ......). Therefore, we can fill in the fourth blank with (HA + ......).

5. Filling in the fifth blank: From the equation ......... + (-......) = HT + ....., we can see that the expression (-......) should be equal to HT. Therefore, we can fill in the fifth blank with HT.

6. Filling in the sixth blank: From the equation HT + ..... = ........., we can see that the expression ..... should be equal to .......... Therefore, we can fill in the sixth blank with ..........

By filling in the blanks, the final equation becomes:

(HB + BA - TA) - (PX - HT) = (HA + (-HT)) - (PX + (HA + ......)) = (HA + ......) - (PX + ....) = (HA + ......) - ........ = ......... + (-......) = HT + ..... = .........

I hope this helps! Let me know if you have any further questions.