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Roman55 [17]
3 years ago
12

Plzz help please.......​

Mathematics
2 answers:
kap26 [50]3 years ago
6 0

Answer:

6.71

You use pythagoras so you do:

6² + 3² = 45

square root 45 =6.71

ivanzaharov [21]3 years ago
3 0
AB^2= (3-6)^2+(5+1)^2
AB=root 45
AB= 6.71 cm.
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The triangles' corresponding angles are and their corresponding sides are therefore, the triangles are congruent; proportional; similar

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3 years ago
Help me out guys. Got stuck over this algebra question ​
vovikov84 [41]

Answer:

Compare LHS and RHS to prove the statement.

Step-by-step explanation:

Given: a + b + c = 0

We have to show that $ \frac{1}{1 + x^b + x^{-c}} + \frac{1}{1 + x^c + x^{-a}} + \frac{1}{1 + x^a + x^{-b}} = 1$

We take LCM, simplify the terms and compare LHS and RHS. We will see that LHS = RHS and the statement will be proved.

Taking LCM, we get:

$ \frac{(1 + x^c + x^{-a})(1 + x^a + x^{-b}) + (1 + x^b + x^{-c})(x^a + x^{-b} + 1) + (x^b + x^{-c} + 1)(x^c + x^{-a} + 1)}{(1 + x^a + x^{-b})(1 + x^b + x^{-c})(1 + x^c + x^{-a})}  $ = 1

⇒ (1 + x^c + x^{-a})(1 + x^a + x^{-b}) + (1 + x^b + x^{-c})(x^a + x^{-b} + 1) + (x^b + x^{-c} + 1)(x^c + x^{-a} + 1)   = (1 + x^a + x^{-b})(1 + x^b + x^{-c})(1 + x^c + x^{-a})

We simplify each term and then compare LHS and RHS.

Simplifying the first term:

(1 + x^c + x^{-a})(1 + x^a + x^{-b})

= $ x^{c + a} + x^{c - b} + x^c +  1 + x^{-a - b} + x^{-a} + x^{a} + x^{-b} + 1 $

= $ x^{c + a} + x^{c - b} + x^{c} + x^{-a - b} + x^{-a} + x^{a} + x^{-b} + 2  \hspace{5mm} \hdots (A)$

Now, we simplify the second term we have:

$ (1 + x^b + x^{-c})(x^a + x^{-b} + 1)  $

= $ x^{a + b} + 1 + x^{b} + x^{a - c} + x^{-b - c} + x^{-c} + x^{a} + x^{-b} + 1 $

= $ x^{a + b} + x^{b} + x^{a - c} + x^{- c - b} + x^{-c} + x^a + x^{-b} + 2 \hspace{5mm} \hdots (B) $

Again, simplifying (x^b + x^{-c} + 1)(x^c + x^{-a} + 1),

= $x^{b + c} + x^{b - a} + x^b + 1 + x^{-c -a} + x^{-c} + x^c + x^{-a} + 1 $

= $ x^{b + c} + x^{b - a} + x^b + x^{-c -a} + x^{-c} + x^c + x^{-a} + 2 $(C)

Therefore, LHS = A + B + C

= $ x^{c + a} + x^{c - b} + 2x^c + x^{-a - b} + 2x^{-a} + 2x^{a} + 2x^{-b} + x^{a + b} + 2x^b + x^{a - c} + x^{-c -b} + x^{b + c} + x^{b - a} + x^{-c -a} + 6 $

Similarly. RHS

= $ (x^{b + c} + x^{b - a} + x^b + 1 + x^{-c -a} + x^{-c} + x^c + x^{-a} + 1)(x^a + x^{-b} + 1) $

Note that if a + b + c = 0, $ \implies x^{a + b + c} = x^0 = 1 $

So, RHS = x^{c + a} + x^{c - b} + 2x^c + x^{-a - b} + 2x^{-a} + 2x^{a} + 2x^{-b} + x^{a + b} + 2x^b + x^{a - c} + x^{-c -b} + x^{b + c} + x^{b - a} + x^{-c -a} + 6

We see that LHS = RHS.

Therefore, the statement is proved.

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4 years ago
Mrs Naidu bought $155 in groceries. she paid her bill with $5 and $20 notes using a total of 13 notes. calculate how many of eac
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Answer:

6 x £20 notes, 7 x £5 notes

Step-by-step explanation:

6 x £20 = £120

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Answer:

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Step-by-step explanation:

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  • The third digit to the right of the decimal is greater than 5 so the number is rounded to 5.67
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Kip shoots a basketball from the three-point line and wins the game for his team. Which of the following is the reaction force?
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B, the basketball moving into the basket
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