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Plss answer this !! Problem : Find the derivatives of the function using the limit of definition y=(3x+4)(5x-2)
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plss show ur solutions too
\[ \lim_{\delta{x}\to0}\frac{(3(x+\delta{x})+4)(5(x+\delta{x})-2)-(3x+4)(5x-2)}{\delta{x}}\\ =\lim_{\delta{x}\to0}\frac{15x^2+30x\delta{x}+15\delta{x}^2+14x+14\delta{x}-8-15x^2-14x+8}{\delta{x}}\\ =\lim_{\delta{x}\to0}\frac{30x\delta{x}+15\delta{x}^2+14\delta{x}}{\delta{x}}\\ =\lim_{\delta{x}\to0}[30x+15\delta{x}+14]\\ =30x+14 \]
thank you so much
how did you get the\[= 15x ^{2}+30xh+15h ^{2}+14x+14h-8-15x ^{2}-14x+8\]
im confuse about this equation
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Distribute the binomial products.
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