0
What else can I help you with?
What is the integral of a constant to the power of x with respect to x?
∫ ax dx = ax/ln(a) + C C is the constant of integration.
A vector A has components Ax 11 m and Ay 43 m What is the the angle that vector A makes with the x-axis?
Theata = Tan^-1(Ay/Ax) Theata = 75.7 deg
Does a squared times x squared equal ax squared?
yes
What is ax times ax?
(ax)(ax) = a2 + 2ax + x2
Suppose AX and BX contains signed numbers write some code to put the bigger one in CX and if they are equal add them in AX?
Da program pa yakho obo olambawa
Why is the area of a shape bigger if the shape has equal length sides?
Because y = ax is maximum when a = x
Can ax plus by equals c be a direct variation if a and b and c does not equal 0?
No, direct variation is "y=ax." In direct variation a equals any real constant, b=1, and c must equal zero. If any of thee conditions are changed, it is not direct variation.
Explain JMP instruction of 8086 processor with the help of one example?
the JMP command jumps from a line in the script to another when it is read: JMP here INC ax here: DEC ax the program will skip the phase that increases ax. (make sure you tag the line it needs to jump to like in the example) you can also use JMP as an "if" command, for example JAE(Jump if Above or Equal) with the CMP (CoMPare) command like so: CMP ah, al JAE here ;(if al is not below ah...) INC ax ;(increase ax by 1) JMP there ;(exit the if command) here: DEC ax ;(else, decrease ax by 1) there: [the rest of your program] there are JMP commands for every greater lower and or equal situations.
Is there a way to write sin ax multiplied by sin bx where a and b are constants as a single sine function?
No. The product of sin (ax) and sin (bx) cannot be represented as a single sin unless a and b are equal.
What is the integral of sin3ycos5ydy?
Best way: Use angle addition. Sin(Ax)Cos(Bx) = (1/2) [sin[sum x] + sin[dif x]], where sum = A+B and dif = A-B To show this, Sin(Ax)Cos(Bx) = (1/2) [sin[(A+B) x] + sin[(A-B) x]] = (1/2) [(sin[Ax]Cos[Bx]+sin[Bx]cos[Ax]) + (sin[Ax]cos[-Bx]+sin[-Bx]cos[Ax])] Using the facts that cos[-k] = cos[k] and sin[-k] = -sin[k], we have: (1/2) [(sin[Ax]Cos[Bx]+sin[Bx]cos[Ax]) + (sin[Ax]cos[-Bx]+sin[-Bx]cos[Ax])] (1/2) [(sin[Ax]Cos[Bx]+sin[Bx]cos[Ax]) + (sin[Ax]cos[Bx]-sin[Bx]cos[Ax])] (1/2) 2sin[Ax]Cos[Bx] sin[Ax]Cos[Bx] So, Int[Sin(3y)Cos(5y)dy] = (1/2)Int[Sin(8y)-Sin(2y)dy] = (-1/16) Cos[8y] +1/4 Cos[2y] + C You would get the same result if you used integration by parts twice and played around with trig identities.
Matrix prove if Ax equals Bx then A equals B?
If x is a null matrix then Ax = Bx for any matrices A and B including when A not equal to B. So the proposition in the question is false and therefore cannot be proven.
How is a Michigan ax different from other styles of ax?
The difference is in the shape of the head of the ax.
