Answer:
hdhdhds7s7 8 ys7 s
Step-by-step explanation:
s8g s bsbisibs uu s ugz 7gz7 gz7 7 gz7 z7 gz7 gz6z 7 f6 6 fs 6fx6 fz6z 6 6z 7z7 fz foha hoahocso hao ya ohoh a ohaoh aoh ao haahoh oaohcaoh a9hacoyca ohcaohc aids oh aohcaohcah oaoh a hoah oa hoaoh aohcao o haoh ohasoh oh aoh aho aho soh aoh soh soh sys9soh oha oshosh ohs. 9 ysohs. 9y 9h sh 9soh soy sog sog s ogaoh ayo aog go a goago s8g sohs s y9 sy 8s y8sg 8sh9 sy9 s9yxsy9xsy 9sy9 s9y s y8s8y s 8ys y8 y9s y9s 9ysy 9s8gs 9ys yy8s8ysy8 s8yy9 dos ohsohscohcsohcsohs ohsoycsohcs ay9af6aohaoahohanenebebebsbdddif s8cohsochs9ys9cy9c9ys8cys8s8s98cysc8ysc8ydhs8 hs 8g 8ga 8gs8 ga7 fs8 f8 fa f8s8gxs8cys8cys8cya88g s8a
You need to use foil here (first, outer, inner, last).
gxg=g^2
gx2=2g
7xg=7g
7x2=14
g^2-2g-7g+14 then simplify g^2-9g+14 is the answer
Answer:
The speed of the jet in still air is 415 mph and the speed of the wind is 19 mph
Step-by-step explanation:
we know that
The speed is equal to divide the distance by the time
Let
x -----> the speed of the wind in miles per hour
y ----> the speed of the jet in still air in miles per hour
we know that
<em>With a tailwind</em>

----> equation A
<em>With a headwind</em>

----> equation B
solve the system of equations A and B by elimination
Adds equation A and equation B

<em>Find the value of x</em>



therefore
The speed of the jet in still air is 415 mph and the speed of the wind is 19 mph
Answer:
6-2
Step-by-step explanation:
so first you know you will have to divide it by both numbers you have and whatever number u have thats your answer